A tank is being filled with a liquid. L (t), given below, is the amount of liquid in liters in the tank after t minutes. L (t) = 2.5t+ 5.5 Complete the following statements. Let L- be the inverse function of L. Take x to be an output of the function L. (a) Which statement best describes L-x)? The amount of liquid (in liters) after x minutes. The ratio of the amount of liquid (in liters) to the number of minutes, x. O The reciprocal of the amount of liquid (in liters) after x minutes. The amount of time (in minutes) it takes to have x liters of liquid. (b) L (x) = D %3D (c) L'(95) = O

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter3: Functions
Section3.4: Composition Of Functions
Problem 97SE: The number of bacteria in a refrigerated food product is given by N(T)=23T256T+1,3T33 ,where T is...
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A tank is being filled with a liquid. L (t), given below, is the amount of liquid in liters in the tank after t minutes.
L (t) = 2.5t+ 5.5
Complete the following statements.
Let L- be the inverse function of L.
Take x to be an output of the function L.
(a) Which statement best describes L-x)?
The amount of liquid (in liters) after x minutes.
The ratio of the amount of liquid (in liters) to the number of
minutes, x.
O The reciprocal of the amount of liquid (in liters) after x minutes.
The amount of time (in minutes) it takes to have x liters of liquid.
(b) L (x) = D
%3D
(c) L'(95) = O
Transcribed Image Text:A tank is being filled with a liquid. L (t), given below, is the amount of liquid in liters in the tank after t minutes. L (t) = 2.5t+ 5.5 Complete the following statements. Let L- be the inverse function of L. Take x to be an output of the function L. (a) Which statement best describes L-x)? The amount of liquid (in liters) after x minutes. The ratio of the amount of liquid (in liters) to the number of minutes, x. O The reciprocal of the amount of liquid (in liters) after x minutes. The amount of time (in minutes) it takes to have x liters of liquid. (b) L (x) = D %3D (c) L'(95) = O
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