(4) (a) Graph y = √√√1 − x². (b) Partitioning into how many intervals does insure that §²₁ √1 – x²dx can be S imated using Midpoint rule to within 0.01? (c) Then use technology to compute an approximation of A = to within 0.01. (d) Finally calculate the number p = approx- SVT ✓³). What number does 6p approximate? √1 - x²dx accurate

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 56E
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(4) (a) Graph y = √1-x².
(b) Partitioning into how many intervals does insure that ƒ²₁ √1 – x²dx can be approx-
imated using Midpoint rule to within 0.01?
(c) Then use technology to compute an approximation of A = S
to within 0.01.
(d) Finally calculate the number p =
√³/₁ √1 – x²dæ accurate
-
(
(A-V³).
✓3). What number does 6p approximate?
4
Transcribed Image Text:(4) (a) Graph y = √1-x². (b) Partitioning into how many intervals does insure that ƒ²₁ √1 – x²dx can be approx- imated using Midpoint rule to within 0.01? (c) Then use technology to compute an approximation of A = S to within 0.01. (d) Finally calculate the number p = √³/₁ √1 – x²dæ accurate - ( (A-V³). ✓3). What number does 6p approximate? 4
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