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H2 Math Summary Notes
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Pure Mathematics
Inequalities1 Question -
Graphing Techniques7 Questions
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Transformation of Graphs2 Questions
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Functions6 Questions
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APGP & Recurrence Relations6 Questions
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Sigma Notation6 Questions
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Techniques of Differentiation2 Questions
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Applications of Differentiation9 Questions
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Maclaurin Series2 Questions
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Techniques of Integration6 Questions
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Applications of Integration4 Questions
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Differential Equations2 Questions
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Vectors11 Questions
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Complex Numbers6 Questions
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StatisticsPermutation and Combinations7 Questions
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Probability5 Questions
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Discrete Random Variable4 Questions
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Binomial Distribution5 Questions
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Normal Distribution7 Questions
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Sampling and Estimation8 Questions
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Hypothesis Testing6 Questions
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Correlation and Linear Regression5 Questions
Lesson 18,
Question 5
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Worked Example 5
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In a binomial probability distribution there are \(n\) trials and the probability of success for each trial is \(p\). If the mean is \(8\) and the variance is \(4.8\), find the value of \(n\) and \(p\). Denoting \(\text{P}\left( X=r \right)\) by \({{p}_{r}}\), show that \(\frac{{{p}_{r+1}}}{{{p}_{r}}}=\frac{2\left( 20-r \right)}{3\left( r+1 \right)}\), where \(r=0,1,2,3,…..,18,19\).
Hence find the mode of \(X\).
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