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			0606 - Additional Mathematics (104)		
		

			

			1.1 Numbers (2)		
		

			

			1.1 Numbers (5)		
		

			

			1.1 Numbers (2)		
		

			

			1.1 Sequences (8)		
		

			

			1.2 Exponents and logarithms (6)		
		

			

			1.2 Percentages (7)		
		

			

			1.2 Sequences and series (5)		
		

			

			1.2 Sequences and series (6)		
		

			

			1.3 Financial applications (3)		
		

			

			1.3 Financial applications (2)		
		

			

			1.3 Surds (3)		
		

			

			1.3 The binomial theorem (2)		
		

			

			1.4 Exponents and logarithms (2)		
		

			

			1.4 Exponents and logarithms (6)		
		

			

			1.4 Matrices (5)		
		

			

			1.4 Speed, distance and time (2)		
		

			

			1.5 Binomial expansion (2)		
		

			

			1.5 Systems of equations (2)		
		

			

			10.1 Probability (2)		
		

			

			11.1 One variable statitics (1)		
		

			

			11.2 Two variables statistics (3)		
		

			

			2.1 Equations (4)		
		

			

			2.1 Functions (6)		
		

			

			2.1 Introduction to functions (4)		
		

			

			2.1 Straight line (3)		
		

			

			2.2 Functions (6)		
		

			

			2.2 Inequalities (1)		
		

			

			2.2 Linear functions (5)		
		

			

			2.2 The quadratic function (9)		
		

			

			2.3 Formulae (3)		
		

			

			2.3 Models (3)		
		

			

			2.3 Reciprocal functions (2)		
		

			

			2.3 The quadratic function (9)		
		

			

			2.4 Expanding brackets (5)		
		

			

			2.4 Exponential and logarithmic functions (4)		
		

			

			2.4 Types of functions (6)		
		

			

			2.5 Factorisation (5)		
		

			

			2.6 Algebraic fractions (2)		
		

			

			2.7 Sequences (1)		
		

			

			3.1 Geometry (2)		
		

			

			3.1 Geometry (2)		
		

			

			3.1 The circle (2)		
		

			

			3.2 Right-angled triangle trigonometry (3)		
		

			

			3.2 Trigonometry (5)		
		

			

			3.2 Trigonometry (8)		
		

			

			3.2 Types of functions (1)		
		

			

			3.3 Circular functions and trigonometry (11)		
		

			

			3.3 The unit circle (3)		
		

			

			3.4 Identities (1)		
		

			

			3.5 Circular functions (3)		
		

			

			3.6 Solution of triangles (3)		
		

			

			4.1 Coordinate geometry (5)		
		

			

			4.1 One variable statistics (6)		
		

			

			4.1 One variable statistics (6)		
		

			

			4.1 Vectors (4)		
		

			

			4.2 Operations with vectors (4)		
		

			

			4.2 Straight line (1)		
		

			

			4.2 Two variables statistics (3)		
		

			

			4.2 Two variables statistics (3)		
		

			

			4.3 Regions (1)		
		

			

			4.3 Vector equation of the line (2)		
		

			

			4.4 Probability distributions (8)		
		

			

			4.4 Probability distributions (7)		
		

			

			4.5 Statistical tests (2)		
		

			

			5.1 Basic concepts (1)		
		

			

			5.1 Limits (2)		
		

			

			5.1 Limits (2)		
		

			

			5.1 One-variable statistics (2)		
		

			

			5.2 Bivariate analysis (4)		
		

			

			5.2 Derivative (12)		
		

			

			5.2 Derivative (5)		
		

			

			5.2 Polygons (2)		
		

			

			5.3 Integration (7)		
		

			

			5.3 Integration (4)		
		

			

			5.3 Probability (2)		
		

			

			5.4 Calculus with trigonometric functions (1)		
		

			

			5.4 Probability distributions (7)		
		

			

			5.4 Pythagoras' theorem (2)		
		

			

			5.5 Circle (1)		
		

			

			6.1 Limits (1)		
		

			

			6.2 Derivative (8)		
		

			

			6.2 Transformations (5)		
		

			

			6.3 Applications of derivative (7)		
		

			

			6.4 Integration (8)		
		

			

			6.5 Calculus with trigonometric functions (3)		
		

			

			8.1 Basic trigonometry (1)		
		

			

			8.2 Unit Circle (1)		
		

			

			8.3 Further trigonometry (4)		
		

			

			8.4 Trigonometric graphs (1)		
		

			

			Calculator Questions (22)		
		

			

			Calculator Questions (7)		
		

			

			Calculator Questions (7)		
		

			

			Calculator Questions (26)		
		

			

			CIE 0606 ADDITIONAL MATHEMATICS (7)		
		

			

			CIE IGCSE 0607 - EXTENDED GUIDES (34)		
		

			

			CIE IGCSE International Maths (0607) - CORE (4)		
		

			

			CIE IGCSE International Maths (0607) - Extended (72)		
		

			

			Edexcel Exam guides (26)		
		

			

			For Students (8)		
		

			

			For Teachers (15)		
		

			

			Free Resources (25)		
		

			

			Games (11)		
		

			

			IB Analysis and approaches - Higher level (31)		
		

			

			IB Analysis and approaches - Standard level (99)		
		

			

			IB Applications and interpretation - Higher level (22)		
		

			

			IB Applications and interpretations - Standard level (68)		
		

			

			IB MATHEMATICS - STANDARD LEVEL (14)		
		

			

			KS-3 National Curriculum (28)		
		

			

			Non-Calc. Questions (12)		
		

			

			Non-Calc. Questions (7)		
		

			

			Numbers (1)		
		

			

			Online Tuition (3)		
		

			

			Percentages (3)		
		

			

			Sets (5)		
		

			

			Starters (2)		
		

			

			Students resources (81)		
		

			

			Teachers resources (428)		
		

			

			Topic 1: Algebra (16)		
		

			

			Topic 1: Number and Algebra (17)		
		

			

			Topic 1: Number and algebra (6)		
		

			

			TOPIC 1: NUMBERS (14)		
		

			

			TOPIC 1: NUMBERS (4)		
		

			

			Topic 1: Numbers and algebra (5)		
		

			

			Topic 1: Numbers and algebra (18)		
		

			

			TOPIC 10: PROBABILITY (2)		
		

			

			TOPIC 11: STATISTICS (4)		
		

			

			TOPIC 2: ALGEBRA (21)		
		

			

			Topic 2: Functions (24)		
		

			

			Topic 2: Functions (4)		
		

			

			Topic 2: Functions (12)		
		

			

			Topic 2: Functions (3)		
		

			

			Topic 2: Functions and equations (21)		
		

			

			Topic 3: Circular functions and trigonometry (15)		
		

			

			TOPIC 3: FUNCTIONS (1)		
		

			

			Topic 3: Geometry and trigonometry (18)		
		

			

			Topic 3: Geometry and trigonometry (11)		
		

			

			Topic 3: Geometry and trigonometry (10)		
		

			

			Topic 3: Geometry and trigonometry (4)		
		

			

			Topic 4 - Statistics and probability (3)		
		

			

			Topic 4 : Statistics and probability (17)		
		

			

			TOPIC 4: COORDINATE GEOMETRY (7)		
		

			

			Topic 4: Statistics and probability (18)		
		

			

			Topic 4: Statistics and probability (1)		
		

			

			Topic 4: Vectors (10)		
		

			

			Topic 5: Calculus (7)		
		

			

			Topic 5: Calculus (22)		
		

			

			Topic 5: Calculus (11)		
		

			

			Topic 5: Calculus (9)		
		

			

			TOPIC 5: GEOMETRY (6)		
		

			

			Topic 5: Statistics and probability (15)		
		

			

			Topic 6: Calculus (27)		
		

			

			TOPIC 6: VECTORS AND TRANSFORMATIONS (5)		
		

			

			TOPIC 8: TRIGONOMETRY (7)		
		

			

			TOPIC 9: SETS (5)		
		

			

			UNIT 1: NUMBERS (9)		
		

			

			UNIT 2: ALGEBRA (7)		
		

			

			UNIT 3: GEOMETRY AND MEASURES (9)		
		

			

			UNIT 4: STATISTICS (3)		
		

	

	



	

	


		
1.1 – Order of operations (BODMAS)

		
	£3.50

	

	



	

	


		
1.1 Exponents or index notation

		
	£3.50

	

	



	

	


		
1.101 Surds

		
	£3.50

	

	



	

	


		
1.102 Multiplication of surds

		
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1.103 Dividing surds. Rationalising the denominator.

		
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1.11 Approximation: decimal places and significant figures -IBAI – SL

		
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1.11 Index notation

		
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1.11 Numbers in standard form -IBAA – SL

		
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1.11 Pattern and sequences

		
	£5.00

	

	



	

	


		
1.12 Arithmetic sequences

		
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1.12 Calculations with numbers in standard form – IBAA – SL

		
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1.12 Standard form

		
	£4.00

	

	



	

	


		
1.12 Upper and lower bounds of rounded numbers -IBAI – SL

		
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1.13 Geometric sequences

		
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1.13 Percentage error – IBAI-SL

		
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1.13 Speed, distance and time

		
	£3.50

	

	



	

	


		
1.14 Numbers in standard form -IBAI -SL

		
	£5.00

	

	



	

	


		
1.14 Sigma notation

		
	£3.50

	

	



	

	


		
1.14 Travel graphs

		
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1.15 Arithmetic series

		
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1.15 Calculations with numbers in standard form – IBAI – SL

		
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1.16 Geometric series

		
	£5.00

	

	



	

	


		
1.17 Convergent series and sums to infinite

		
	£3.50

	

	



	

	


		
1.18 Applications of arithmetic and geometric patterns

		
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1.2 – Methods of multiplication

		
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1.2 Convert terminating decimals and recurring decimals into fraction

		
	£3.50

	

	



	

	


		
1.21 Arithmetic sequences – IBAI – SL

		
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1.21 Arithmetic sequences – IBAA – SL

		
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1.21 Exponents

		
	£5.00

	

	



	

	


		
1.21 Percentages

		
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1.22 Arithmetic series – IBAA – SL

		
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1.22 Arithmetic series – IBAI – SL

		
	£5.00

	

	



	

	


		
1.22 Profit and loss

		
	£3.50

	

	



	

	


		
1.22 Solving exponential equations

		
	£4.50

	

	



	

	


		
1.23 Geometric sequences – IBAI – SL

		
	£5.00

	

	



	

	


		
1.23 Properties of logarithms

		
	£5.00

	

	



	

	


		
1.24 Compound growth

		
	£3.50

	

	



	

	


		
1.24 Geometric series – IBAI – SL

		
	£5.00

	

	



	

	


		
1.24 Laws of logarithms

		
	£3.50

	

	



	

	


		
1.25 Applications of arithmetic and geometric patterns – IBAI – SL

		
	£5.00

	

	



	

	


		
1.25 Change of base

		
	£3.50

	

	



	

	


		
1.26 Exponential and logarithmic equations

		
	£3.50

	

	



	

	


		
1.3 – Multiplying and dividing by 10, 100 and 1000

		
	£3.50

	

	



	

	


		
1.31 Compound interest – IBAI – SL

		
	£5.00

	

	



	

	


		
1.31 Geometric sequences – IBAA – SL

		
	£5.00

	

	



	

	


		
1.31 Pascal triangle

		
	£4.50

	

	



	

	


		
1.32 Annual depreciation and inflation – IBAI – SL

		
	£5.00

	

	



	

	


		
1.32 Binomial theorem

		
	£4.50

	

	



	

	


		
1.32 Geometric series – IBAA – SL

		
	£5.00

	

	



	

	


		
1.33 Amortizations and annuities – IBAI – SL

		
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1.33 Sigma Notation – IBAA – SL

		
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1.34 Applications of arithmetic and geometric patterns – IBAA – SL

		
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1.4 Efficient use of a calculator

		
	£3.50

	

	



	

	


		
1.41 Compound interest – IBAA – SL

		
	£5.00

	

	



	

	


		
1.41 Introduction to logarithms – IBAI – SL

		
	£5.00

	

	



	

	


		
1.41 Introduction to matrices – IBAI – HL

		
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1.41 Laws of exponents – IBAI – SL

		
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1.42 Algebra of matrices – IBAI – HL

		
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1.42 Annual depreciation and inflation – IBAA – SL

		
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1.43 Multiplication of matrices – IBAI – HL

		
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1.44 Determinants and inverse matrices – IBAI – HL

		
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1.45 Solving systems of equations using matrices – IBAI – HL

		
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1.5 Methods of division

		
	£3.50

	

	



	

	


		
1.51 Laws of exponents – IBAA – SL

		
	£5.00

	

	



	

	


		
1.51 Simultaneous equations with two unknowns – IBAI – SL

		
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1.52 Introduction to logarithms – IBAA – SL

		
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1.52 Systems of three linear equations with three unknowns – IBAI – SL

		
	£5.00

	

	



	

	


		
1.6 Prime factors

		
	£3.50

	

	



	

	


		
1.7 Factors and Highest Common Factor

		
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1.71 Laws of exponents with rational exponents – IBAA – SL

		
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1.72 Laws of logarithms – IBAA – SL

		
	£4.00

	

	



	

	


		
1.73 Change of base of logarithms – IBAA – SL

		
	£4.00

	

	



	

	


		
1.74 Solving Exponential and logarithmic equations – IBAA – SL

		
	£4.00

	

	



	

	


		
1.8 Divide in a given ratio

		
	£3.50

	

	



	

	


		
1.81 Percentages

		
	£3.50

	

	



	

	


		
1.82 Profit and loss

		
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1.83 Reverse percentage problems

		
	£3.50

	

	



	

	


		
1.84 Multipliers and chain percentage

		
	£3.50

	

	



	

	


		
1.85 Compound growth

		
	£3.50

	

	



	

	


		
1.86 Saving, credits and loans

		
	£3.50

	

	



	

	


		
1.87 Wages, salaries, Income tax and purchase tax

		
	£3.50

	

	



	

	


		
1.91 Pascal’s triangle – IBAA – SL

		
	£4.00

	

	



	

	


		
1.92 Binomial theorem, positive integer indices – IBAI – SL

		
	£4.00

	

	



	

	


		
10.10 Sampling with and without replacement

		
	£3.50

	

	



	

	


		
10.19 Using Tree diagrams for probability

		
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11.11 Cumulative frequency

		
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11.21 Correlation

		
	£3.50

	

	



	

	


		
11.22 Line of best fit

		
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11.23 Linear regression

		
	£3.50

	

	



	

	


		
2.1 Using algebraic expressions

		
	£3.50

	

	



	

	


		
2.1.1 Introduction to functions – IBAI – SL

		
	£5.00

	

	



	

	


		
2.1.2 The domain and the range – IBAI – SL

		
	£5.00

	

	



	

	


		
2.1.3 Function notation – IBAI – SL

		
	£5.00

	

	



	

	


		
2.1.4 Inverse function – IBAI – SL

		
	£5.00

	

	



	

	


		
2.103 Real-life situations – exponential and logarithmic equations – IBAA – SL

		
	£4.00

	

	



	

	


		
2.11 Algebraic walls

		
	£3.50

	

	



	

	


		
2.11 Different forms of the equation of a straight line – IBAA – SL

		
	£4.00

	

	



	

	


		
2.11 Introduction to functions

		
	£5.00

	

	



	

	


		
2.11 Solving linear equations

		
	£3.50

	

	



	

	


		
2.111 Transformations of functions – IBAA – SL

		
	£5.00

	

	



	

	


		
2.12 Gradient and y- intercept – IBAA – SL

		
	£4.00

	

	



	

	


		
2.12 Solving equations with fractions

		
	£3.50

	

	



	

	


		
2.12 The domain and the range of a function

		
	£5.00

	

	



	

	


		
2.13 Forming equations

		
	£3.50

	

	



	

	


		
2.13 Function notation

		
	£5.00

	

	



	

	


		
2.13 Parallel and perpendicular lines – IBAA – SL

		
	£4.00

	

	



	

	


		
2.14 Composite functions

		
	£5.00

	

	



	

	


		
2.15 Inverse functions

		
	£5.00

	

	



	

	


		
2.16 Transforming functions

		
	£5.00

	

	



	

	


		
2.2 Functions and mapping

		
	£3.50

	

	



	

	


		
2.2.1 Gradient and y- intercept – IBAI – SL

		
	£4.00

	

	



	

	


		
2.2.2 Equation of a straight line – Gradient-intercept form – IBAI – SL

		
	£4.00

	

	



	

	


		
2.2.3 Equation of a straight line – Point-gradient form – IBAI SL

		
	£4.00

	

	



	

	


		
2.2.4 Equation of a straight line – General form – IBAI SL

		
	£4.00

	

	



	

	


		
2.2.5 Parallel and perpendicular lines – IBAI SL

		
	£4.00

	

	



	

	


		
2.21 Solving linear inequalities

		
	£3.50

	

	



	

	


		
2.21 Solving quadratic equations by factorisation

		
	£3.50

	

	



	

	


		
2.21a Introduction to functions – IBAA – SL

		
	£5.00

	

	



	

	


		
2.21b The domain and the range – IBAA – SL

		
	£5.00

	

	



	

	


		
2.21c Function notation – IBAA – SL

		
	£5.00

	

	



	

	


		
2.22 Inverse function – IBAA – SL

		
	£5.00

	

	



	

	


		
2.22 Solving quadratic equations by completing the square

		
	£3.50

	

	



	

	


		
2.23 Solving quadratic equations using the quadratic formula

		
	£3.50

	

	



	

	


		
2.24 Roots of quadratic equations

		
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2.25 Quadratic graphs y = ax² + bx + c

		
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2.26 Quadratic graphs of the form y = a(x – h)² + k

		
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2.27 Quadratic graph of the form y = a(x – p)(x – q)

		
	£3.50

	

	



	

	


		
2.28 Finding the equation of a quadratic function from a graph

		
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2.29 Applications of quadratic functions

		
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2.3 Solving equations by balancing

		
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2.3.2 Quadratic models – IBAI – SL

		
	£4.00

	

	



	

	


		
2.3.4 Direct and inverse variation – IBAI – SL

		
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2.3.6 Sinusoidal models – IBAI – SL

		
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2.31 Substitution into a formula

		
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2.31 The reciprocal function

		
	£3.50

	

	



	

	


		
2.32 Changing the subject of a formula

		
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2.32 Rational functions

		
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2.33 More difficult rearrangements of formulae

		
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2.4 Solving quadratic equations by trial and improvement

		
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2.41 Exponential functions

		
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2.41 The distributive law

		
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2.42 The product (a + b)(c + d)

		
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2.42 Transformations of exponential functions

		
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2.43 Expanding the difference of two squares

		
	£3.50

	

	



	

	


		
2.43 The logarithmic function

		
	£3.50

	

	



	

	


		
2.44 Applications of exponential and logarithmic functions

		
	£3.50

	

	



	

	


		
2.44 Perfect square expansion

		
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2.45 Further expansion

		
	£3.50

	

	



	

	


		
2.5 nth term or a sequence

		
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2.51 Composite functions – IBAA – SL

		
	£5.00

	

	



	

	


		
2.51 Factorising common factors

		

	

	



	

	


		
2.52 Factorising the difference of two squares

		
	£3.50

	

	



	

	


		
2.52 Identity function and inverse functions – IBAA – SL

		
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2.53 Factorising expressions with four terms

		
	£0.00

	

	



	

	


		
2.54 Factorising quadratic expressions

		
	£3.50

	

	



	

	


		
2.55 Factorising quadratic expression splitting the middle term

		
	£3.50

	

	



	

	


		
2.6 Graphs of fixed values of x or y

		
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2.61 Adding and subtracting algebraic fractions

		
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2.61 The quadratic function f(x) = ax² + bx + c – IBAA – SL

		
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2.62 Simplifying more complicated algebraic fractions

		
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2.62 The quadratic function f(x) = a(x – p)(x – q) – IBAA – SL

		
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2.63 The quadratic function f(x) = a(x – h)² + k – IBAA – SL

		
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2.71 Composite functions – IBAI – HL

		
	£5.00

	

	



	

	


		
2.71 Use the difference method to find the nth term of sequences

		
	£3.50

	

	



	

	


		
2.71a Solving quadratic equations by factorisation – IBAA – SL

		
	£4.00

	

	



	

	


		
2.71b Solving quadratic equations by completing the square – IBAA – SL

		
	£4.00

	

	



	

	


		
2.71c Solving quadratic equations using GDC – IBAA – SL

		
	£4.00

	

	



	

	


		
2.71d Solving quadratic equations: Alternative method – IBAA – SL

		
	£4.00

	

	



	

	


		
2.72 The quadratic formula – IBAA – SL

		
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2.73 Inverse function – IBAI – HL

		
	£5.00

	

	



	

	


		
2.73 The discriminant and the nature of the roots – IBAA – SL

		
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2.81 The reciprocal function – IBAA – SL

		
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2.81 Transformations of functions – IBAI – HL

		
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2.82 The rational function – IBAA – SL

		
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2.89 Alternative method to solve quadratic equations

		
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2.91 The exponential function – IBAA – SL

		
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2.92 The logarithmic function – IBAA – SL

		
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3.1 Isometric drawing

		
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3.1.1 The distance between two points and their midpoint – IBAI – SL

		
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3.1.2 Volume and surface area of Pyramid, cone, sphere and hemisphere – IBAI – SL

		
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3.11 Radian measure of angles

		
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3.11 The distance between two points and their midpoint – IBAA – SL

		
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3.12 Length of arc and area of a sector

		
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3.12 Volume and surface area of Pyramid, cone, sphere and hemisphere – IBAA – SL

		
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3.2 Transformations – Rotations

		
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3.2.1 Right-angled triangle trigonometry – Trigonometric ratios – IBAI – SL

		
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3.2.2 The sine rule – IBAI – SL

		
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3.2.3 The cosine rule – IBAI – SL

		
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3.2.4 The area of a triangle – IBAI – SL

		
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3.21 Right-angled triangle trigonometry – Trigonometric ratios – IBAA – SL

		
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3.21 Trigonometric ratios

		
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3.22 The sine rule – IBAA – SL

		
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3.22 Trigonometric ratios for three special angles

		
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3.23 Applications of right-angled trigonometry

		
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3.23 The cosine rule – IBAA – SL

		
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3.24 The area of a triangle – IBAA – SL

		
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3.25 Cubic function

		
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3.3 Plotting points – 4 quadrants

		
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3.3.1 Applications of right-angled trigonometry: True Bearings – IBAA – SL

		
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3.3.2 Applications of right-angled trigonometry: Angles of elevation and depression – IBAI – SL

		
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3.31 Using the coordinate axes in trigonometry The unit circle

		
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3.31a Applications of right-angled trigonometry – IBAA – SL

		
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3.32 Using the unit circle

		
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3.33 Solving trigonometric equations using the unit circle

		
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3.4 The area of a circle

		
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3.4.1 Length of an arc – IBAI – SL

		
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3.4.2 Area of a sector – IBAI – SL

		
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3.41 Radian, measure of angles – IBAA – SL

		
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3.41 Trigonometric identities

		
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3.42 Length of an arc – IBAA – SL

		
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3.43 Area of a sector – IBAA – SL

		
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3.5 Geometrical properties of quadrilaterals

		
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3.52 Translations and stretches of trigonometric functions

		
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3.53 Combined transformations of trigonometric functions

		
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3.53 Exact values of trigonometric ratios of special angles – IBAA – SL

		
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3.54 Modelling with sine and cosine functions

		
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3.6 Surface area of cubes and cuboids

		
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3.61 The cosine rule

		
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3.61 Trigonometric identities – IBAA – SL

		
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3.62 The sine rule

		
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3.63 The area of a triangle

		
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3.7 Rotational symmetry

		
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3.71 The definition of radians – IBAI – HL

		
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3.71a Graphs of the circular functions: Sine and Cosine – IBAA – SL

		
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3.71b Graphs of the circular functions: Tangent – IBAA – SL

		
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3.72 Area of a sector using radians– IBAI – HL

		
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3.72 Composite function of the form f(x) = a sin(b(x+c)) +d – IBAA – SL

		
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3.73 Length of an arc using radians – IBAI – HL

		
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3.73 Transformations of circular functions – IBAA – SL

		
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3.74 Real-life contexts – IBAA – SL

		
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3.8 Folding Polygons

		
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3.81 Solving trigonometric equations – IBAA – SL

		
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3.9 Measuring and drawing angles

		
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4.1 Creating scatter graphs

		
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4.11 Plotting points on the four quadrants

		
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4.11 Statistics – Basic concepts – IBAI – SL

		
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4.11 Statistics, basic concepts – IBAA – SL

		
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4.11 Vectors, basic concepts

		
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4.114 The X² (Chi square) test for independence – IBAI – SL

		
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4.116 The t-test – IBAI – SL

		
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4.12 Distance between two points

		
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4.12 Position vectors

		
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4.13 Distance between two points

		
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4.13 Gradient of a straight line

		
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4.14 The gradient of parallel and perpendicular lines

		
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4.14 Unit vectors

		
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4.15 Using coordinate geometry

		
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4.171 Poisson distribution, its mean and variance – IBAI – HL

		
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4.2 Using sample space diagrams to calculate probabilities

		
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4.21 Addition and subtraction of vectors

		
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4.21 Frequency distribution tables – IBAA – SL

		
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4.21 Presentation of data: frequency distribution tables – IBAI – SL

		
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4.22 The scalar product of two vectors

		
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4.23 Angles between two vectors

		
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4.23 Cumulative frequency – IBAA – SL

		
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4.23 Cumulative frequency – IBAI – SL

		
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4.24 Box and whisker diagrams – IBAA – SL

		
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4.24 Box and whisker diagrams – IBAI – SL

		
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4.24 Geometrical proofs

		
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4.24 Graphs of straight lines from equations

		
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4.3 Creating pie charts

		
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4.31 Linear inequality regions

		
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4.31 Measures of Central tendency: mean, median and mode – IBAA – SL

		
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4.31 Measures of Central tendency: mean, median and mode – IBAI – SL

		
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4.31 Vector equation of the line

		
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4.32 Intersection point of two vectors

		
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4.33 Measures of dispersion: Variance and standard deviation – IBAA – SL

		
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4.34 Measures of dispersion: Variance and standard deviation – IBAI – SL

		
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4.42 Pearson’s product moment correlation coefficient – IBAA – SL

		
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4.42 Pearson’s product moment correlation coefficient – IBAI – SL

		
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4.43 Scatter diagrams, line of best fit by eye – IBAA – SL

		
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4.43 Scatter diagrams, line of best fit by eye – IBAI – SL

		
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4.44 Equation of the regression line of y on x – IBAA – SL

		
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4.44 Equation of the regression line of y on x – IBAI – SL

		
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4.71 Discrete random variable and their probability distributions – IBAA – SL

		
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4.71 Discrete random variable and their probability distributions – IBAI – SL

		
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4.72 Expected value for discrete data – IBAA – SL

		
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4.72 Expected value for discrete data – IBAI – SL

		
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4.81 Binomial distribution – IBAA – SL

		
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4.81 Binomial distribution – IBAI – SL

		
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4.82 Mean and variance of the binomial distribution – IBAA – SL

		
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4.82 Mean and variance of the binomial distribution – IBAI – SL

		
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4.91 The normal distribution, curve and properties – IBAA – SL

		
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4.91 The normal distribution, curve and properties – IBAI – SL

		
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4.93 Normal probability calculations – IBAI – SL

		
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4.94 Inverse normal calculations – IBAI – SL

		
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4.94 Normal probability calculations – IBAA – SL

		
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4.95 Inverse normal calculations – IBAA – SL

		
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4.97 Inverse normal calculations to find the mean and standard deviation – IBAA – SL

		
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5.1.1 Introduction to the concept of limit – IBAA – SL

		
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5.1.1 Introduction to the concept of limit – IBAI – SL

		
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5.1.2 Derivative interpreted as gradient function and as rate of change – IBAA – SL

		
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5.1.2 Derivative interpreted as gradient function and as rate of change – IBAI – SL

		
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5.10.1 Indefinite integral of  xⁿ where n = -1, eˣ, sine (x) and cosine (x) – IBAA – SL

		
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5.10.1 The second derivative – IBAI – HL

		
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5.10.2 The composites of functions with the linear function ax + b – IBAA – SL

		
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5.10.2 Use of second derivative test  for maximum and minimum- IBAI – HL

		
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5.11 Angles properties

		
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5.11 Variance and standard deviation

		
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5.11.1 Definite integrals including analytical approach – IBAA – SL

		
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5.11.1a Indefinite and definite integration of xⁿ and eˣ – IBAI – HL

		
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5.11.1b Integral of sine (⁡𝑥), cosine (⁡𝑥) and  1/cos² (⁡𝑥) – IBAI – HL

		
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5.11.3 Areas between two curves – IBAA – SL

		
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5.12 Cumulative frequency

		
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5.21 Scatter graphs

		
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5.21 The interior angles of a polygon

		
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5.22 The exterior angles of a polygon

		
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5.22 The line of best fit

		
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5.23 Least square regression

		
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5.24 Measuring correlation

		
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5.3.1 Derivative of f(x) = axⁿ – IBAA – SL

		
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5.3.1 Derivative of f(x) = axⁿ – IBAI – SL

		
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5.3.2 The derivative of functions of the form f(x) = axⁿ + bxⁿ-¹- IBAA – SL

		
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5.3.2 The derivative of functions of the form f(x) = axⁿ + bxⁿ-¹- IBAI – SL

		
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5.31 Sample space diagrams and the product rule

		
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5.32 Tree diagrams for probability

		
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5.4.1 Tangent and normals at a given point – IBAI – SL

		
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5.4.1Tangent and normals at a given point – IBAA – SL

		
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5.41 Concept of discrete random variables and their probability distributions

		
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5.41 Pythagoras’ theorem

		
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5.42 Expected values of discrete random variables

		
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5.42 Using Pythagoras’ theorem to solve 3D problems

		
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5.43 Binomial distribution

		
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5.44 Expectation and variance of the binomial distribution

		
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5.45 The normal distribution

		
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5.46 Inverse normal distribution

		
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5.47 Solving problems of Normal distribution

		
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5.5.1 Introduction to integration as anti-differentiation – IBAA – SL

		
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5.5.1 Introduction to integration as anti-differentiation – IBAI – SL

		
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5.5.2 Anti-differentiation with boundary condition to determine the constant term – IBAA – SL

		
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5.5.2 Anti-differentiation with boundary condition to determine the constant term – IBAI – SL

		
	£4.00