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4 Liam is trying to build an emergency fund. For planning purposes, he developed two functions, L(t) and M(t), that determine the least amount and most amount, respectively, of money (in dollars) in any given month contributed to the emergency fund (with t = 0 corresponding to April). What can he reasonably conclude if L(3) = 1,500 and M(3) = 2,500? In July, he will have contributed between $1,500 and $2,500 to his emergency fund. In July, he will have contributed $1,000 to his emergency fund. He will contribute more money in July if he uses M(t) instead of L(t). He cannot contribute more than $1,500 in July, but he can contribute up to $2,500 after July.

4 Liam is trying to build an emergency fund. For planning purposes, he developed two functions, L(t) and M(t), that determine the least amount and most amount, respectively, of money (in dollars) in any given month contributed to the emergency fund (with t = 0 corresponding to April). What can he reasonably conclude if L(3) = 1,500 and M(3) = 2,500? In July, he will have contributed between $1,500 and $2,500 to his emergency fund. In July, he will have contributed $1,000 to his emergency fund. He will contribute more money in July if he uses M(t) instead of L(t). He cannot contribute more than $1,500 in July, but he can contribute up to $2,500 after July.

Calculus For The Life Sciences
Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter4: Calculating The Derivative
Section4.CR: Chapter 4 Review
Problem 85CR
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4 Liam is trying to build an emergency fund. For planning purposes, he developed two functions, L(t) and M(t), that determine the least amount and most amount, respectively, of money (in dollars) in any given month contributed to the emergency fund (with t = 0 corresponding to April). What can he reasonably conclude if L(3) = 1,500 and M(3) = 2,500? m In July, he will have contributed between $1,500 and $2,500 to his emergency fund. In July, he will have contributed $1,000 to his emergency fund. He will contribute more money in July if he uses M(t) instead of L(t). He cannot contribute more than $1,500 in July, but he can contribute up to $2,500 after July.
Transcribed Image Text:4 Liam is trying to build an emergency fund. For planning purposes, he developed two functions, L(t) and M(t), that determine the least amount and most amount, respectively, of money (in dollars) in any given month contributed to the emergency fund (with t = 0 corresponding to April). What can he reasonably conclude if L(3) = 1,500 and M(3) = 2,500? m In July, he will have contributed between $1,500 and $2,500 to his emergency fund. In July, he will have contributed $1,000 to his emergency fund. He will contribute more money in July if he uses M(t) instead of L(t). He cannot contribute more than $1,500 in July, but he can contribute up to $2,500 after July.
3 The cost of bananas, C(b), at a certain store can be written as a function of the number of pounds of bananas, b, that you buy. What would the ordered pair (5, 2) represent for this function? Buying 5 pounds of bananas costs 2 dollars Buying 2 pounds of bananas costs 5 dollars Buying 5 pounds of bananas costs C dollars Buying b pounds of bananas costs 5 dollars
Transcribed Image Text:3 The cost of bananas, C(b), at a certain store can be written as a function of the number of pounds of bananas, b, that you buy. What would the ordered pair (5, 2) represent for this function? Buying 5 pounds of bananas costs 2 dollars Buying 2 pounds of bananas costs 5 dollars Buying 5 pounds of bananas costs C dollars Buying b pounds of bananas costs 5 dollars
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