Activity 9.1

Use integration to find the volume of revolution of a function to estimate the volume of a mountain.

This question will help you understand and calculate various statistical concepts like mean, median, variance etc.

This exercise will help you solve questions based on subduction zones using  the Cosine rule.

Perform basic operations with 2x2 matrices - addition, subtraction, multiplication by scalar, matrix multiplication, determinant, transpose

This question is application of integration in geology using the concept of summation.

The random variable $X$ has a PDF which involves a parameter $c$. Find the value of $c$. Find the distribution function $F_X(x)$ and $P(a \lt X \lt b)$.

Also find the expectation $\displaystyle \operatorname{E}[X]=\int_{-\infty}^{\infty}xf_X(x)\;dx$.

The test asseses the students ability to apply the Lagrange multiplier method to various calculus problems.

This is a description I wrote when I created the SCORM package.

Identifying some of the basic properties (intercepts, asymptotes, quadrants) of a right hyperbola.

$A$ a $3 \times 3$ matrix. Using row operations on the augmented matrix $\left(A | I_3\right)$ reduce to $\left(I_3 | A^{-1}\right)$.

$A$ a $3 \times 3$ matrix. Using row operations on the augmented matrix $\left(A | I_3\right)$ reduce to $\left(I_3 | A^{-1}\right)$.

Find angle and side in a right angled triangle.

rebelmaths

(Green’s theorem). $\Gamma$ a rectangle, find: $\displaystyle \oint_{\Gamma} \left(ax^2-by \right)\;dx+\left(cy^2+px\right)\;dy$.

Given a PDF $f(x)$ on the real line with unknown parameter $t$ and three random observations, find log-likelihood and MLE $\hat{t}$ for $t$. 

Finding the lengths and angles within a right-angled triangle using: pythagoras theorem, SOHCAHTOA and principle of angles adding up to 180 degrees.

$A$ a $3 \times 3$ matrix. Using row operations on the augmented matrix $\left(A | I_3\right)$ reduce to $\left(I_3 | A^{-1}\right)$.

$A$ a $3 \times 3$ matrix. Using row operations on the augmented matrix $\left(A | I_3\right)$ reduce to $\left(I_3 | A^{-1}\right)$.

(Green’s theorem). $\Gamma$ a rectangle, find: $\displaystyle \oint_{\Gamma} \left(ax^2-by \right)\;dx+\left(cy^2+px\right)\;dy$.

In this question students are asked to find the asymptotes that are parallel to the $x-$ and $y-$axis.

In this question students are asked to find the asymptotes that are parallel to the $x-$ and $y-$axis.

In this question students are asked to find the asymptotes that are parallel to the $x-$ and $y-$axis.

Identifying some of the basic properties (intercepts, asymptotes, quadrants) of a right hyperbola.

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Here you will find task for the 5. to 10. grade.

Here you will find task for the 5. to 10. grade.

Here you will find task for the 8. to 13. grade.

Here you will find task for the 1. to 7. grade.

Here you will find task for the 1. to 7. grade.

Here you will find task for the 5. to 10. grade.