6 Use the definition of the definite integral to evaluate | (x? - 2) dx.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.3: The Natural Exponential Function
Problem 52E
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Question
6
Use the definition of the definite integral to evaluate (x² - 2) dx.
Evaluate the Riemann Sum. Choose the correct answer below.
n
n
2
6k
O A. f(x)dx = lim E f(xk)Axx = lim 2
A-0 k=1
n00 ks1
a
b
2
6k
- 2
O B. J(x)dx = lim E (xx )Axk = lim E
A-0 k=1
n-00k=1
a
b.
2
in
Oc. f(x)dx = lim E f(x) Axx = lim 2
A→0 k=1
6k
n00 k=1
a
b
n
2
O D. f(x)dx = lim E f(xk ) Axx = lim E ||
A-0 k=1
-
6k
n-00 k=1
a
Evaluate the integral.
6
|- 2) dx = (Simplify your answer.)
Transcribed Image Text:6 Use the definition of the definite integral to evaluate (x² - 2) dx. Evaluate the Riemann Sum. Choose the correct answer below. n n 2 6k O A. f(x)dx = lim E f(xk)Axx = lim 2 A-0 k=1 n00 ks1 a b 2 6k - 2 O B. J(x)dx = lim E (xx )Axk = lim E A-0 k=1 n-00k=1 a b. 2 in Oc. f(x)dx = lim E f(x) Axx = lim 2 A→0 k=1 6k n00 k=1 a b n 2 O D. f(x)dx = lim E f(xk ) Axx = lim E || A-0 k=1 - 6k n-00 k=1 a Evaluate the integral. 6 |- 2) dx = (Simplify your answer.)
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