The total sales of a company (in millions of dollars) t months from now are given by S(1) = 0.011° + 0.21 + 8t +2. (A) Find S'(t). (B) Find S(6) and S'(6) (to two decimal places). (C) Interpret S(13) = 161.77 and S'(13) = 18.27. (A) S'(t)=D (B) S(6) =O S'(6) =D %3D Choose the correct interpretation of S'(13) = 18.27. In 13 months the sales will be increasing at a rate of $18.27 million per month. A. B. In approximately 18 months the sales will be increasing by $13 million per month. C. The total sales 13 months from now will be $18.27 million dollars. In approximately 18 months the sales will be $13 million dollars. D.

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Author:James Stewart
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Chapter1: Functions And Models
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The total sales of a company (in millions of dollars) t months from now are given by S(1) = 0.011° + 0.21 + 8t +2.
(A) Find S'(t).
(B) Find S(6) and S'(6) (to two decimal places).
(C) Interpret S(13) = 161.77 and S'(13) = 18.27.
(A) S'(t)=D
(B) S(6) =O
S'(6) =D
%3D
Choose the correct interpretation of S'(13) = 18.27.
In 13 months the sales will be increasing at a rate of $18.27 million per month.
A.
B. In approximately 18 months the sales will be increasing by $13 million per month.
C. The total sales 13 months from now will be $18.27 million dollars.
In approximately 18 months the sales will be $13 million dollars.
D.
Transcribed Image Text:The total sales of a company (in millions of dollars) t months from now are given by S(1) = 0.011° + 0.21 + 8t +2. (A) Find S'(t). (B) Find S(6) and S'(6) (to two decimal places). (C) Interpret S(13) = 161.77 and S'(13) = 18.27. (A) S'(t)=D (B) S(6) =O S'(6) =D %3D Choose the correct interpretation of S'(13) = 18.27. In 13 months the sales will be increasing at a rate of $18.27 million per month. A. B. In approximately 18 months the sales will be increasing by $13 million per month. C. The total sales 13 months from now will be $18.27 million dollars. In approximately 18 months the sales will be $13 million dollars. D.
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