88. Sales analysis. Repeat Problem 86 if S' ( t ) = 500 t 1/4 + 300 and all other information remains the same. Use a graphing calculator to approximate the solution of the equation S ( t ) = 20,000 to two decimal places. 86. Sales analysis. The rate of change of the monthly sales of a newly released football game is given by S ′ ( t ) = 500 t 1 / 4 S ( 0 ) = 0 where t is the number of months since the game was released and S ( t ) is the number of games sold each month. Find S ( t ). When will monthly sales reach 20,000 games?
88. Sales analysis. Repeat Problem 86 if S' ( t ) = 500 t 1/4 + 300 and all other information remains the same. Use a graphing calculator to approximate the solution of the equation S ( t ) = 20,000 to two decimal places. 86. Sales analysis. The rate of change of the monthly sales of a newly released football game is given by S ′ ( t ) = 500 t 1 / 4 S ( 0 ) = 0 where t is the number of months since the game was released and S ( t ) is the number of games sold each month. Find S ( t ). When will monthly sales reach 20,000 games?
Solution Summary: The author explains the function S(t) and the number of months in order to reach monthly sales of 20,000 games.
88. Sales analysis. Repeat Problem 86 if S'(t) = 500t1/4 + 300 and all other information remains the same. Use a graphing calculator to approximate the solution of the equation S(t) = 20,000 to two decimal places.
86. Sales analysis. The rate of change of the monthly sales of a newly released football game is given by
S
′
(
t
)
=
500
t
1
/
4
S
(
0
)
=
0
where t is the number of months since the game was released and S(t) is the number of games sold each month. Find S(t). When will monthly sales reach 20,000 games?
Perform long division on the integrand, write the proper fraction as a sum of partial fractions, and then evaluate the
integral.
30x³-60x²+8
dx
2
x-2x
After performing the long division, write the resulting proper fraction as a sum of partial fractions.
Evaluate the integral.
30x³-60x²+8
2
x² -2x
dx=
Evaluate the following integral.
x/6
S
tan 2x dx
x/12
Evaluate the integral by using a substitution prior to integration by parts.
7) sin (In (6x)) dx
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