Matrices & Vectors

Practice Questions

Multivariable Calculus › Matrices & Vectors

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1

Write down the equation of the line in vector form that passes through the points , and .

2

Let , and .

Find $u\times v$ .

3

Find the equation of the tangent plane to $z=\ln(4x^3+10y^2)$ at .

4

Find the equation of the tangent plane to $z=\ln(4x^3+10y^2)$ at .

5

Write down the equation of the line in vector form that passes through the points , and .

6

Let , and .

Find $u\times v$ .

7

Let , and .

Find $u\times v$ .

8

Let , and .

Find $u\times v$ .

9

Find the equation of the tangent plane to $z=\ln(4x^3+10y^2)$ at .

10

Find the equation of the tangent plane to $z=\ln(4x^3+10y^2)$ at .

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