A company that sells radios has yearly fixed costs of $600.00. It costs the company $45 to produce each radio Each radio will sell for $65. The company’s costs and revenue are modeled by the following functions, where x represents the number of radios produced and sold: c ( x ) = 600 , 000 + 45 x This function molels the company's costs R ( x ) = 65 x . This function models the company's revenue . Find and interpret ( R − C ) ( 20 , 000 ) , ( R − C ) ( 30 , 000 ) , a n d ( R − C ) ( 40 , 000 ) .
A company that sells radios has yearly fixed costs of $600.00. It costs the company $45 to produce each radio Each radio will sell for $65. The company’s costs and revenue are modeled by the following functions, where x represents the number of radios produced and sold: c ( x ) = 600 , 000 + 45 x This function molels the company's costs R ( x ) = 65 x . This function models the company's revenue . Find and interpret ( R − C ) ( 20 , 000 ) , ( R − C ) ( 30 , 000 ) , a n d ( R − C ) ( 40 , 000 ) .
A company that sells radios has yearly fixed costs of $600.00. It costs the company $45 to produce each radio Each radio will sell for $65. The company’s costs and revenue are modeled by the following functions, where x represents the number of radios produced and sold:
c
(
x
)
=
600
,
000
+
45
x
This function molels the company's costs
R
(
x
)
=
65
x
.
This function models the company's revenue
.
Find and interpret
(
R
−
C
)
(
20
,
000
)
,
(
R
−
C
)
(
30
,
000
)
,
a
n
d
(
R
−
C
)
(
40
,
000
)
.
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Determine if the values of the variables listed are solutions of the system of equations.
2x - y = 4
3x+5y= - 6
x=1, y = 2; (1,-2)
Is (1, 2) a solution of the system of equations?
L
No
Yes
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10. A sound wave's amplitude can be modeled by the function y = −7 sin ((x-1) + 4). Within the interval 0 < x < 12, when does the function have an amplitude
of 4? (Select all that apply.)
9.522 seconds
4.199 seconds
0.522 seconds
1.199 seconds
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