A person's investment is expected to produce a continuous stream of revenue, R, of R(t) = 2500 /t + 6 dollars over the next 10 years. The accumulated value of this revenue stream from time t = a to t = b is given by the integral R(t)dt Find the total revenue generated by this revenue stream over the 10-year period. Round to the nearest cent. A graph of R(t) can be seen below. 9900 9000 8100 7200 - 6300 5400 - 4500 3600 2700 1800 900 + 9 10 11 $ 6300

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
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A person's investment is expected to produce a continuous stream of revenue, R, of
R(t) = 2500 /t + 6
dollars over the next 10 years. The accumulated value of this revenue stream from time t = a to t = b is given
by the integral
| R(t)dt
a
Find the total revenue generated by this revenue stream over the 10-year period. Round to the nearest cent. A
graph of R(t) can be seen below.
9900
9000
8100
7200
6300
5400
4500
3600
2700
1800
900
2
3
4
8
9 10 11
$ 6300
Transcribed Image Text:A person's investment is expected to produce a continuous stream of revenue, R, of R(t) = 2500 /t + 6 dollars over the next 10 years. The accumulated value of this revenue stream from time t = a to t = b is given by the integral | R(t)dt a Find the total revenue generated by this revenue stream over the 10-year period. Round to the nearest cent. A graph of R(t) can be seen below. 9900 9000 8100 7200 6300 5400 4500 3600 2700 1800 900 2 3 4 8 9 10 11 $ 6300
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