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Chapter 12: Q26E (page 735)

Question: To illustrate the given solid mentioned in part (a) by using graphing calculator.

Short Answer

Expert verified

The sphere and cylinder is given as

Step by step solution

01

Given data

The region \(E\) is the cylinder \(r = a\cos \theta \) cuts out of the sphere of radius \(a\) centered at origin.

02

Formula used of Integration

03

Draw the sketch

The sphere and cylinder mentioned in part (a) is given below in Figure 1.

shown above is the required sketch of the given solid.

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Most popular questions from this chapter

Calculate the iterated integral.

\(\int {_1^3\int {_1^5} \frac{{Iny}}{{xy}}dydx} \)

Use symmetry to evaluate the double integral

\(R = ( - \pi ,\pi ) \times ( - \pi ,\pi )\)

Evaluate the integral by reversing the order of integration

\(\int\limits_0^1 {\int\limits_{3y}^3 {{e^{{x^2}}}} dxdy} \)

Find the volume of the solid lying under the elliptic paraboloid \(\frac{{{x^2}}}{4} + \frac{{{y^2}}}{9} + z = 1\) and above the rectangle \(R = \left( { - 1,1} \right)X\left( { - 2,2} \right)\)

\(\int\limits_0^8 {\int\limits_{\sqrt[3]{y}}^2 {{e^{{x^4}}}dx} } dy\).
See all solutions

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