Write an integral in the form A = the area of the region. Answers should be exact. As a suggestion, graph the equations so you can see the region for which you are solving for the area. a (lower limit of integration) = b (upper limit of integration) = • Sº h(x) dx such that A expresses the area of the region between the functions y = ela, y = e7a-1 and x = 0. Evaluate the integral to find h(x) = Area of region A = □

Calculus: Early Transcendentals
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ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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a (lower limit of integration) =
b (upper limit of integration) =
=
h(x) =
Area of region A
b
h(z) da such that A expresses the area of the region between the functions y
=
Write an integral in the form A
a
the area of the region. Answers should be exact. As a suggestion, graph the equations so you can see the region for which you are solving for the area.
=
elx, y =
7x-1
and x = 0. Evaluate the integral to find
Transcribed Image Text:a (lower limit of integration) = b (upper limit of integration) = = h(x) = Area of region A b h(z) da such that A expresses the area of the region between the functions y = Write an integral in the form A a the area of the region. Answers should be exact. As a suggestion, graph the equations so you can see the region for which you are solving for the area. = elx, y = 7x-1 and x = 0. Evaluate the integral to find
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