3. Two graphs are shown below (along with the shaded regions bounded by them and the z-axis). A) Calculate the deifnite integral of the graphed function without usig the Fundamental Theorem(s) of Calculus. (Be sure to explain how you calculated this number.) Figure 2: Graph of f(x) = 3+√10 x² 21. √3+ 10x - x²-21 dr = B) Calculate the deifnite integral of the graphed function without usig the Fundamental Theorem(s) of Calculus. (Be sure to explain how you calculated this number.) 2 Figure 3: Graph of g(x) = 4 + 4x1. [₁14+4x|dx = -2

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 67E
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please explain

3.
Two graphs are shown below (along with the shaded regions bounded by them and the z-axis).
A)
Calculate the deifnite integral of the graphed function without usig the Fundamental Theorem(s) of Calculus.
(Be sure to explain how you calculated this number.)
6
B
Figure 2: Graph of f(x) = 3+√10x - x² - 21.
√3+
3+√10x - x² - 21 dr =
B)
Calculate the deifnite integral of the graphed function without usig the Fundamental Theorem(s) of Calculus.
(Be sure to explain how you calculated this number.)
10
Figure 3: Graph of g(x) = 4 + 4x1.
L₂₁4+
|4+ 4x dx =
Transcribed Image Text:3. Two graphs are shown below (along with the shaded regions bounded by them and the z-axis). A) Calculate the deifnite integral of the graphed function without usig the Fundamental Theorem(s) of Calculus. (Be sure to explain how you calculated this number.) 6 B Figure 2: Graph of f(x) = 3+√10x - x² - 21. √3+ 3+√10x - x² - 21 dr = B) Calculate the deifnite integral of the graphed function without usig the Fundamental Theorem(s) of Calculus. (Be sure to explain how you calculated this number.) 10 Figure 3: Graph of g(x) = 4 + 4x1. L₂₁4+ |4+ 4x dx =
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