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The revenue and expenditures for a small company are analyzed and predicted for the next 5 years. The current annual revenue is $110,000 and growing at an annual rate of 30%, while the expenditures are modeled with a sinusoidal function. If R(t) = 110,000(1.3) and E(t) = 25,000e (sin() + cos()) , to the nearest dollar, what is the average annual profit for the company when the expenditures reach a maximum value on the interval 0 ≤ t ≤ 5? Select one: a. 191,441 b. 79,7 OC. 159,534 O d. 119,651 X Incorrect

The revenue and expenditures for a small company are analyzed and predicted for the next 5 years. The current annual revenue is $110,000 and growing at an annual rate of 30%, while the expenditures are modeled with a sinusoidal function. If R(t) = 110,000(1.3) and E(t) = 25,000e (sin() + cos()) , to the nearest dollar, what is the average annual profit for the company when the expenditures reach a maximum value on the interval 0 ≤ t ≤ 5? Select one: a. 191,441 b. 79,7 OC. 159,534 O d. 119,651 X Incorrect

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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A calculator may be used on the following questions. The revenue and expenditures for a small company are analyzed and predicted for the next 5 years. The current annual revenue is $110,000 and growing at an annual rate of 30%, while the expenditures are modeled with a sinusoidal function. If R(t) = 110,000(1.3) and E(t) = 25,000e sin , to the nearest dollar, what is the average annual profit for the company when the expenditures reach a maximum value on the interval 0 ≤ t ≤5? Select one: a. 191,441 b. 79,767 COS C. 159,534 d. 119,651 X Incorrect ?
Transcribed Image Text:A calculator may be used on the following questions. The revenue and expenditures for a small company are analyzed and predicted for the next 5 years. The current annual revenue is $110,000 and growing at an annual rate of 30%, while the expenditures are modeled with a sinusoidal function. If R(t) = 110,000(1.3) and E(t) = 25,000e sin , to the nearest dollar, what is the average annual profit for the company when the expenditures reach a maximum value on the interval 0 ≤ t ≤5? Select one: a. 191,441 b. 79,767 COS C. 159,534 d. 119,651 X Incorrect ?
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