Marginal productivity. An employee’s monthly productivity, M , in number of units produced, is found to be a function of the number of years of service, t For a certain product, the productivity function is given by M ( t ) = − 2 t 2 + 100 t + 180. a. Find the productivity of an employee after 5 yr, 10 yr, 25 yr, and 45 yr, of service b. Find the marginal productivity. c. c) Find the marginal productivity at t = 5 , t = 10 , t = 25 , t = 45 , and interpret the results d. d) Explain how an employee’s marginal productivity might be related to experience and to age.
Marginal productivity. An employee’s monthly productivity, M , in number of units produced, is found to be a function of the number of years of service, t For a certain product, the productivity function is given by M ( t ) = − 2 t 2 + 100 t + 180. a. Find the productivity of an employee after 5 yr, 10 yr, 25 yr, and 45 yr, of service b. Find the marginal productivity. c. c) Find the marginal productivity at t = 5 , t = 10 , t = 25 , t = 45 , and interpret the results d. d) Explain how an employee’s marginal productivity might be related to experience and to age.
Solution Summary: The author calculates the productivity of an employee after 5 years of service, 10 for t in the monthly productivity function.
Marginal productivity. An employee’s monthly productivity, M, in number of units produced, is found to be a function of the number of years of service, t For a certain product, the productivity function is given by
M
(
t
)
=
−
2
t
2
+
100
t
+
180.
a. Find the productivity of an employee after 5 yr, 10 yr, 25 yr, and 45 yr, of service
b. Find the marginal productivity.
c. c) Find the marginal productivity at
t
=
5
,
t
=
10
,
t
=
25
,
t
=
45
,
and interpret the results
d. d) Explain how an employee’s marginal productivity might be related to experience and to age.
5+
4
3
2
1.
-B
-2
-1
1
4
5
-1
-2
-3
-4
-5
Complete an equation for the function graphed above
y =
60
फं
+
2
T
2
-2
-3
2
4 5 6
The graph above shows the function f(x). The graph below shows g(x).
फ
3
-1
-2
2
g(x) is a transformation of f(x) where g(x) = Af(Bx) where:
A =
B =
Let f(x) = 4√√
If g(x) is the graph of f(x) shifted up 6 units and right 3 units, write a formula for g(x)
g(x)=
Elementary Statistics: Picturing the World (7th Edition)
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