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H2 Math Summary Notes

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  1. Pure Mathematics

    Unit 1 Inequalities
    1 Question
  2. Unit 2 Graphing Techniques
    7 Questions
  3. Unit 3 Transformation of Graphs
    2 Questions
  4. Unit 4 Functions
    6 Questions
  5. Unit 5 APGP & Recurrence Relations
    6 Questions
  6. Unit 6 Sigma Notation
    6 Questions
  7. Unit 7 Techniques of Differentiation
    2 Questions
  8. Unit 8 Applications of Differentiation
    9 Questions
  9. Unit 9 Maclaurin Series
    2 Questions
  10. Unit 10 Techniques of Integration
    6 Questions
  11. Unit 11 Applications of Integration
    4 Questions
  12. Unit 12 Differential Equations
    2 Questions
  13. Unit 13 Vectors
    11 Questions
  14. Unit 14 Complex Numbers
    6 Questions
  15. Statistics
    Unit 15 Permutation and Combinations
    7 Questions
  16. Unit 16 Probability
    5 Questions
  17. Unit 17 Discrete Random Variable
    4 Questions
  18. Unit 18 Binomial Distribution
    5 Questions
  19. Unit 19 Normal Distribution
    7 Questions
  20. Unit 20 Sampling and Estimation
    8 Questions
  21. Unit 21 Hypothesis Testing
    6 Questions
  22. Unit 22 Correlation and Linear Regression
    5 Questions
Lesson 1, Question 1
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Basics of Test Point Method

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Q1

Solve \(x\left( 2-x \right)\left( x-3 \right)>0\).

Q2

Solve \(\left( x+5 \right)\left( 2x+1 \right)\left( x-4 \right)\le 0\).

Q3

Solve \(\left( x+5 \right){{\left( x+3 \right)}^{2}}\left( x-4 \right)\ge 0\).

Q4

Solve \(\left( 3-2x \right){{\left( 2x-5 \right)}^{2}}\left( x+1 \right)\ge 0\).

Q5

Solve \(\left( 3-{{x}^{2}} \right){{\left( 1-x \right)}^{2}}\left( {{x}^{2}}+2 \right)>0\).

Q6

Solve \({{x}^{2}}\left( 5-{{x}^{2}} \right)\left( {{x}^{2}}+x+5 \right)\le 0\).

Q7

Solve \(\frac{(2x-5)(x-1)}{x(x+2)}\ge 0\).

Q8

Solve \(\frac{(x+2)(3x+2)}{x(x-1)}\le 0\).

Q9

Solve \(\frac{{{x}^{2}}+1}{{{x}^{2}}(x-1)}\ge 0\).

Q10

Solve \(\frac{x-5-{{x}^{2}}}{({{x}^{2}}+1)(x+2)}\le 0\).

Q11

Solve \(\frac{(x+2)(3x+2)}{x{{(x-1)}^{2}}}\le 0\).

Q12

Solve \(\frac{(1-x)\left( 3x-5 \right)}{x{{\left( x-1 \right)}^{3}}}\ge 0\).

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