4. Suppose that the value V (t) of the inventory at Fido's Pet Supply, in thousands of dollars, decreases (depreciates) after t months, where 25t2 V (t) = 50 (t + 2)2 (a) Find V(0). Include units. V (0) = (b) Find V(5). Include units. V (5) (c) Find V(10). Include units. V (10) = (d) Find V(70). Include units. V (70) =

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.6: Variation
Problem 2E
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complete the following question PLEASE IM STRUGGLING
4. Suppose that the value V (t) of the inventory at Fido's Pet Supply, in thousands
of dollars, decreases (depreciates) after t months, where
25t2
V (t) = 50 –
(t + 2)2
V (0):
V (5) :
V (10) :
(a) Find V(0). Include units.
(b) Find V(5). Include units.
(c) Find V(10). Include units.
(d) Find V(70). Include units.
(e) Find the maximum value of the inventory over the interval [0, 0).
V (70) =
(f) Does there seem to be a value below which V (t) will never fall? Explain.
Transcribed Image Text:4. Suppose that the value V (t) of the inventory at Fido's Pet Supply, in thousands of dollars, decreases (depreciates) after t months, where 25t2 V (t) = 50 – (t + 2)2 V (0): V (5) : V (10) : (a) Find V(0). Include units. (b) Find V(5). Include units. (c) Find V(10). Include units. (d) Find V(70). Include units. (e) Find the maximum value of the inventory over the interval [0, 0). V (70) = (f) Does there seem to be a value below which V (t) will never fall? Explain.
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