Explanation Given: F ( 1 ) = 3 F ' ( x ) = x 2 Formula used: A r e a = ∫ a b f ( x ) d x , [ a , b ] = F ( b ) − F ( a ) Calculation: F ( 4 ) − F ( 1 ) = ∫ 1 4 F ' ( x ) d x = ∫ 1 4 x 2 ...

4th Edition

ISBN: 9781319434540

Author: Rogawski

Publisher: MAC HIGHER

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Chapter 5.4, Problem 45E

To determine

We need to evaluate $F (4)$ given that $F (1) = 3$ and $F^{'} (x) = x^{2}$ by expressing $F (4) - F (1)$ in the definite integral form.

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Chapter 5.4, Problem 44E

Chapter 5.4, Problem 46E

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2. Symmetry Evaluate the following integrals using symmetry argu- ments. Let R = {(x, y): -a ≤ x ≤ a, −b ≤ y ≤ b}, where a and b are positive real numbers. a. SS Sf xye xye¯(x² + y²) dA R b. C sin (x − y) - dA x² + y² + 1 R

Choose a convenient order When converted to an iterated integral, the following double integrals are easier to evaluate in one order please show all steps

please show all work

Chapter 5 Solutions

ACHIEVE STANDALONE ACCESS F/ CALC 4E

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We need to evaluate F ( 4 ) given that F ( 1 ) = 3 and F ' ( x ) = x 2 by expressing F ( 4 ) − F ( 1 ) in the definite integral form.

Solution Summary: The author explains that they need to evaluate F ( 4 ) in the definite integral form.

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We need to evaluate $F (4)$ given that $F (1) = 3$ and $F^{'} (x) = x^{2}$ by expressing $F (4) - F (1)$ in the definite integral form.

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Chapter 5 Solutions

We need to evaluate F ( 4 ) given that F ( 1 ) = 3 and F ' ( x ) = x 2 by expressing F ( 4 ) − F ( 1 ) in the definite integral form.

Solution Summary: The author explains that they need to evaluate F ( 4 ) in the definite integral form.

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We need to evaluate F(4)given that F(1)=3and F'(x)=x2by expressing F(4)−F(1)in the definite integral form.

Want to see the full answer?

Chapter 5 Solutions

We need to evaluate $F (4)$ given that $F (1) = 3$ and $F^{'} (x) = x^{2}$ by expressing $F (4) - F (1)$ in the definite integral form.