Rolle's Theorem is not applicable for f(a) = x+ Ina, on the interval -2, -1 because: %3D Select one: a. f is continuous and differentiable on [-2,-1] but f(-2)= f(-1) #0 b. f is continuous on -2,-1] and not differentiable (-2,-1). c. f is not continuous on -2,-1 but differentiable on (-2,-1) d. f is continuous and differentiable on [-2,-1] but f(-2) f(-1)0.
Rolle's Theorem is not applicable for f(a) = x+ Ina, on the interval -2, -1 because: %3D Select one: a. f is continuous and differentiable on [-2,-1] but f(-2)= f(-1) #0 b. f is continuous on -2,-1] and not differentiable (-2,-1). c. f is not continuous on -2,-1 but differentiable on (-2,-1) d. f is continuous and differentiable on [-2,-1] but f(-2) f(-1)0.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.5: Graphs Of Functions
Problem 36E
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![Rolle's Theorem is not applicable for f(a) = x+ Ina, on the interval -2, -1 because:
%3D
Select one:
a. f is continuous and differentiable on [-2,-1] but f(-2)= f(-1) #0
b. f is continuous on -2,-1] and not differentiable (-2,-1).
c. f is not continuous on -2,-1 but differentiable on (-2,-1)
d. f is continuous and differentiable on [-2,-1] but f(-2) f(-1)0.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0284dc7e-6cb8-4d41-b4ba-5f7ab3ee2439%2Ffb648c9b-7ace-4662-978b-dd8ab275c869%2Fvtldkw.jpeg&w=3840&q=75)
Transcribed Image Text:Rolle's Theorem is not applicable for f(a) = x+ Ina, on the interval -2, -1 because:
%3D
Select one:
a. f is continuous and differentiable on [-2,-1] but f(-2)= f(-1) #0
b. f is continuous on -2,-1] and not differentiable (-2,-1).
c. f is not continuous on -2,-1 but differentiable on (-2,-1)
d. f is continuous and differentiable on [-2,-1] but f(-2) f(-1)0.
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