C. y = ln (x³ + e² - 1) 60. If a substance decomposes at a rate proportional to the amount of the substance present and the amount decreases from 60 ounces to 15 ounces in 2 hours, find the constant of proportionality. A. - In 2 C. In- 15 D. y = x³ + e² - 1 D. B.-12/2 ~|~ ~|* to arquig 61. If the average value of the function fon the interval [a, b] is 15, then ff(x) dx = B. 4 f(a) + f(b) 15
C. y = ln (x³ + e² - 1) 60. If a substance decomposes at a rate proportional to the amount of the substance present and the amount decreases from 60 ounces to 15 ounces in 2 hours, find the constant of proportionality. A. - In 2 C. In- 15 D. y = x³ + e² - 1 D. B.-12/2 ~|~ ~|* to arquig 61. If the average value of the function fon the interval [a, b] is 15, then ff(x) dx = B. 4 f(a) + f(b) 15
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.7: Applications
Problem 13EQ
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![C. y = ln (x³ + e² - 1)
60.
If a substance decomposes at a rate proportional to the amount of the substance present,
and the amount decreases from 60 ounces to 15 ounces in 2 hours, find the constant of
proportionality.
A. - In 2
C. In
A.
15
|
B.
b-a
D. y = x³ + e² - 1
D.
to ariqsig
61.
If the average value of the function fon the interval [a, b] is 15, then ſo f(x) dx =
113
2
4
B.
f(a) + f(b)
15](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0fc7941c-d1ce-4221-928c-7e4af5b8f73a%2F445bf07a-feeb-4011-9aad-106a3db64719%2Frlg6ze_processed.jpeg&w=3840&q=75)
Transcribed Image Text:C. y = ln (x³ + e² - 1)
60.
If a substance decomposes at a rate proportional to the amount of the substance present,
and the amount decreases from 60 ounces to 15 ounces in 2 hours, find the constant of
proportionality.
A. - In 2
C. In
A.
15
|
B.
b-a
D. y = x³ + e² - 1
D.
to ariqsig
61.
If the average value of the function fon the interval [a, b] is 15, then ſo f(x) dx =
113
2
4
B.
f(a) + f(b)
15
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