cylindrical conta ne least amount of material. Extreme Value Theorem (EVT) to find the absolute maximum f the function f(x) = x + cos 2x on the interval [0,7] Pentel ZEH100 x+ 1 satisfies the hypotheses of the Mean Value Theorem on the hat the function f(x)= x-1 02786 -2-1) that satisfies its conclusion. 1 [-2,- rate to 3 deeimal ewton 7. Determine the indefinite integral and definite integral. If time permits, Check your work by differentiation. ticle i sin e cot e cc el d0 (A) S (B) dx (C) (-2x+ 6) dx -6 find this integral using Geometry. 1ubddc H etai fun funtinn f(r)= x2 +3, above the x axis, and the lincs x=0 and x 8. 1 C D mann s1m a

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Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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cylindrical conta
ne least amount of material.
Extreme Value Theorem (EVT) to find the absolute maximum
f the function f(x) = x + cos 2x on the interval [0,7]
Pentel
ZEH100
x+ 1
satisfies the hypotheses of the Mean Value Theorem on the
hat the function f(x)=
x-1
02786
-2-1) that satisfies its conclusion.
1 [-2,-
rate to 3 deeimal
ewton
7.
Determine the indefinite integral and definite integral. If time permits, Check your work by differentiation.
ticle i
sin e cot e cc el d0
(A)
S
(B)
dx
(C)
(-2x+ 6) dx
-6
find this integral using Geometry.
1ubddc H
etai
fun
funtinn f(r)= x2 +3, above the x axis, and the lincs x=0 and x 8.
1 C D mann s1m a
Transcribed Image Text:cylindrical conta ne least amount of material. Extreme Value Theorem (EVT) to find the absolute maximum f the function f(x) = x + cos 2x on the interval [0,7] Pentel ZEH100 x+ 1 satisfies the hypotheses of the Mean Value Theorem on the hat the function f(x)= x-1 02786 -2-1) that satisfies its conclusion. 1 [-2,- rate to 3 deeimal ewton 7. Determine the indefinite integral and definite integral. If time permits, Check your work by differentiation. ticle i sin e cot e cc el d0 (A) S (B) dx (C) (-2x+ 6) dx -6 find this integral using Geometry. 1ubddc H etai fun funtinn f(r)= x2 +3, above the x axis, and the lincs x=0 and x 8. 1 C D mann s1m a
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