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H2 Math Summary Notes
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Pure Mathematics
Unit 1 Inequalities1 Question -
Unit 2 Graphing Techniques7 Questions
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Unit 3 Transformation of Graphs2 Questions
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Unit 4 Functions6 Questions
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Unit 5 APGP & Recurrence Relations6 Questions
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Unit 6 Sigma Notation6 Questions
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Unit 7 Techniques of Differentiation2 Questions
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Unit 8 Applications of Differentiation9 Questions
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Unit 9 Maclaurin Series2 Questions
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Unit 10 Techniques of Integration6 Questions
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Unit 11 Applications of Integration4 Questions
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Unit 12 Differential Equations2 Questions
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Unit 13 Vectors11 Questions
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Unit 14 Complex Numbers6 Questions
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StatisticsUnit 15 Permutation and Combinations7 Questions
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Unit 16 Probability5 Questions
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Unit 17 Discrete Random Variable4 Questions
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Unit 18 Binomial Distribution5 Questions
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Unit 19 Normal Distribution7 Questions
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Unit 20 Sampling and Estimation8 Questions
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Unit 21 Hypothesis Testing6 Questions
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Unit 22 Correlation and Linear Regression5 Questions
Lesson 13,
Question 7
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Unit 13.2 Worked Example 1
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The equation of line \({{l}_{1}}\) is given by \(\mathbf{r}=\left( \begin{matrix} -12 \\-22 \\11 \\\end{matrix} \right)+\lambda \left( \begin{matrix} 4 \\ 4 \\ -7 \\\end{matrix} \right);\lambda \in \mathbb{R}\) and the point \(A\) has coordinates \(\left( 3,1,-2 \right)\).
(i)
Exact shortest distance of \(A\) to \({{l}_{1}}\),
(ii)
Foot of perpendicular of \(A\) to \({{l}_{1}}\),
(iii)
Mirror image of point \(A\) in the line \({{l}_{1}}\).
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