Evaluate the definite integral two ways: first by a u - substitution in the definite integral and then by a u - substitution in the corresponding indefinite integral. ∫ 1 − π 1 + π sec 2 1 4 x − 1 4 d x
Evaluate the definite integral two ways: first by a u - substitution in the definite integral and then by a u - substitution in the corresponding indefinite integral. ∫ 1 − π 1 + π sec 2 1 4 x − 1 4 d x
Evaluate the definite integral two ways: first by a
u
-
substitution in the definite integral and then by a
u
-
substitution in the corresponding indefinite integral.
∫
1
−
π
1
+
π
sec
2
1
4
x
−
1
4
d
x
With differentiation, one of the major concepts of calculus. Integration involves the calculation of an integral, which is useful to find many quantities such as areas, volumes, and displacement.
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Suppose that R(x) is a polynomial of degree 7 whose coefficients are real numbers.
Also, suppose that R(x) has the following zeros.
-1-4i, -3i, 5+i
Answer the following.
(a) Find another zero of R(x).
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Suppose that R (x) is a polynomial of degree 7 whose coefficients are real numbers.
Also, suppose that R (x) has the following zeros.
-1-4i, -3i, 5+i
Answer the following.
(c) What is the maximum number of nonreal zeros that R (x) can have?
☐
Suppose that R (x) is a polynomial of degree 7 whose coefficients are real numbers.
Also, suppose that R (x) has the following zeros.
-1-4i, -3i,
5+i
Answer the following.
(b) What is the maximum number of real zeros that R (x) can have?
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Chapter 5 Solutions
Calculus Early Transcendentals, Binder Ready Version
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Definite Integral Calculus Examples, Integration - Basic Introduction, Practice Problems; Author: The Organic Chemistry Tutor;https://www.youtube.com/watch?v=rCWOdfQ3cwQ;License: Standard YouTube License, CC-BY