Oil production. Assume that the rate in Problem 83 is found to be R ( t ) = 120 t t 2 + 1 + 3 0 ≤ t ≤ 20 (A) When is the rate of production greatest? (B) How many barrels of oil Q ( t ) will the field produce in the first t years if Q (0) = 0? How many barrels will be produced in the first 5 years? (C) How long (to the nearest tenth of a year) will it take to produce a total of a quarter of a million barrels of oil?
Oil production. Assume that the rate in Problem 83 is found to be R ( t ) = 120 t t 2 + 1 + 3 0 ≤ t ≤ 20 (A) When is the rate of production greatest? (B) How many barrels of oil Q ( t ) will the field produce in the first t years if Q (0) = 0? How many barrels will be produced in the first 5 years? (C) How long (to the nearest tenth of a year) will it take to produce a total of a quarter of a million barrels of oil?
Solution Summary: The author explains how the rate of greatest production is calculated by dividing R(t) with respect to t.
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The function graphed above is:
Increasing on the interval(s)
Decreasing on the interval(s)
Question 4
The plot below represents the function f(x)
8
7
3 pts O
-4-3-2-1
6
5
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3
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+
1 2 3
5
-2+
Evaluate f(3)
f(3) =
Solve f(x) = 3
x=
Question 5
Question 14
6+
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-8-2
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The graph above is a transformation of the function f(x) = |x|
Write an equation for the function graphed above
g(x) =
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