Approximate the integral. (Use decimal notation. Give your answer to one decimal place.) 24 24 R(t) dt 2 Incorrect

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The snowfall rate R (in inches per hour) was tracked during a major 24-hour lake effect snowstorm in Buffalo, New York. The
graph in the figure shows R as a function of t (hours) during the storm.
R
4.
3.
1
10
15
20
Consider the integral.
24
R(t) dt
What quantity does the integral represent?
The total amount of snow that fell during the snowstorm.
The duration of the snowstorm.
The total amount of snow that falls during the year.
Question Source: Rogawski 4e Calculus Farly Transcendentalr
Rublich
2.
Transcribed Image Text:The snowfall rate R (in inches per hour) was tracked during a major 24-hour lake effect snowstorm in Buffalo, New York. The graph in the figure shows R as a function of t (hours) during the storm. R 4. 3. 1 10 15 20 Consider the integral. 24 R(t) dt What quantity does the integral represent? The total amount of snow that fell during the snowstorm. The duration of the snowstorm. The total amount of snow that falls during the year. Question Source: Rogawski 4e Calculus Farly Transcendentalr Rublich 2.
Consider the integral.
24
R(t) dt
What quantity does the integral represent?
The total amount of snow that fell during the snowstorm.
The duration of the snowstorm.
The total amount of snow that falls during the year.
The average amount of snow that usually falls during the snowstorm in Buffalo.
Approximate the integral.
(Use decimal notation. Give your answer to one decimal place.)
24
24
R(t) dt 2
Incorrect
Transcribed Image Text:Consider the integral. 24 R(t) dt What quantity does the integral represent? The total amount of snow that fell during the snowstorm. The duration of the snowstorm. The total amount of snow that falls during the year. The average amount of snow that usually falls during the snowstorm in Buffalo. Approximate the integral. (Use decimal notation. Give your answer to one decimal place.) 24 24 R(t) dt 2 Incorrect
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