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Multivariable Calculus (1st) Edition 534465757 9780534465759
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Problem 1CP
Chapter
CH10
  • CH10
  • CH10.1
  • CH10.2
  • CH10.3
  • CH10.4
  • CH10.5
  • CH10.6
  • CH11
  • CH11.1
  • CH11.2
  • CH11.3
  • CH11.4
  • CH11.5
  • CH11.6
  • CH11.7
  • CH12.R
  • CH12.1
  • CH12.2
  • CH12.3
  • CH12.4
  • CH12.5
  • CH13.R
  • CH13.1
  • CH13.2
  • CH13.3
  • CH13.4
  • CH13.5
  • CH13.6
  • CH13.7
  • CH13.8
  • CH13.9
  • CH14.R
  • CH14.1
  • CH14.2
  • CH14.3
  • CH14.4
  • CH14.5
  • CH14.6
  • CH14.7
  • CH14.8
  • CH15.R
  • CH15.1
  • CH15.2
  • CH15.3
  • CH15.4
  • CH15.5
  • CH15.6
  • CH15.7
  • CH15.8
  • CH15.9
Problem
1CP
  • 1CP
  • 1CR
  • 1RE
  • 2CP
  • 2CR
  • 2RE
  • 3CP
  • 3CR
  • 3RE
  • 4CP
  • 4CR
  • 4RE
  • 5CP
  • 5CR
  • 5RE
  • 6CP
  • 6CR
  • 6RE
  • 7CP
  • 7CR
  • 7RE
  • 8CR
  • 8RE
  • 9CR
  • 9RE
  • 10CR
  • 10RE
  • 11CR
  • 11RE
  • 12CR
  • 12RE
  • 13CR
  • 13RE
  • 14CR
  • 14RE
  • 15CR
  • 15RE
  • 16CR
  • 16RE
  • 17RE
  • 18RE
  • 19RE
  • 20RE
  • 21RE
  • 22RE
  • 23RE
  • 24RE
  • 25RE
  • 26RE
  • 27RE
  • 28RE
  • 29RE
  • 30RE
  • 31RE
  • 32RE
  • 33RE
  • 34RE
  • 35RE
  • 36RE
  • 37RE
  • 38RE
  • 39RE
  • 40RE
  • 41RE
  • 42RE
  • 43RE
  • 44RE
  • 45RE
  • 46RE
  • 47RE
  • 48RE
  • 49RE
  • 50RE
  • 51RE
  • 52RE
  • 53RE
  • 54RE
  • 55RE
  • 56RE
  • 57RE
  • 58RE
  • 59RE
  • 60RE
Step-by-step solution
Step 1 of 5

The objective is to determine the coordinate of the axis and draw the graph of the provided expression.

Step 2 of 5

(a)

Objective is to prove the coordinate of the axis.

Consider the graph in the text book. let variablesandwhich is represent a point. the distance from point P from the origin to the axis angle which is formed by the x-axis and the point connected from the origin.

From the right-angle triangle OPB

And from the right-angle triangle OAP

Use the fundamental trigonometric identities for the sum of the sine and the cosine.

So,

Substitutes the value of axis.

Similar for coordinate.

Substitutes the value of axis.

Hence, Proved.

Step 3 of 5

(b)

Objective is to show that

Consider the equation is, substitute the value ofandvalues in the above equation.

So,

Then,

To eliminate the term from an equation, choose so that the coefficients of this term is zero, that is:

This implies that:

Hence, Proved.

Step 4 of 5

(c)

Objective is to draw the graph of an ellipse

Consider the ellipse equation is.

Step 5 of 5
The related graph of the equation is shown below as:

Picture 1

Chapter 10, Problem 1CP is solved.
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