A telephone company offers the following plans. Also given are the piecewise functions that model these plans. Use this information to solve Exercise 95– Plan A $30 per month buys 120 minutes. Additional time costs $0.30 per minute. C ( t ) = { 30 if 30 + 0.30 ( t − 120 ) if 0 ≤ t ≤ 120 t >120 Plan B $40 per months buys 200 minutes. Additional time costs $0.30 per minute. C ( t ) = { 40 if 40 + 0.30 ( t − 120 ) if 0 ≤ t ≤ 200 t > 200 Simplify the algebraic expression in the second line of the piecewise function for plan B. Then use point-plotting to graph the function.
A telephone company offers the following plans. Also given are the piecewise functions that model these plans. Use this information to solve Exercise 95– Plan A $30 per month buys 120 minutes. Additional time costs $0.30 per minute. C ( t ) = { 30 if 30 + 0.30 ( t − 120 ) if 0 ≤ t ≤ 120 t >120 Plan B $40 per months buys 200 minutes. Additional time costs $0.30 per minute. C ( t ) = { 40 if 40 + 0.30 ( t − 120 ) if 0 ≤ t ≤ 200 t > 200 Simplify the algebraic expression in the second line of the piecewise function for plan B. Then use point-plotting to graph the function.
Solution Summary: The author explains the simplified algebraic expression in the second line of given function for plan A.
A telephone company offers the following plans. Also given are the piecewise functions that model these plans. Use this information to solve Exercise 95–
Plan A
$30 per month buys 120 minutes.
Additional time costs $0.30 per minute.
C
(
t
)
=
{
30
if
30
+
0.30
(
t
−
120
)
if
0
≤
t
≤
120
t
>120
Plan B
$40 per months buys 200 minutes.
Additional time costs $0.30 per minute.
C
(
t
)
=
{
40
if
40
+
0.30
(
t
−
120
)
if
0
≤
t
≤
200
t
> 200
Simplify the algebraic expression in the second line of the piecewise function for plan B. Then use point-plotting to graph the function.
Definition Definition Group of one or more functions defined at different and non-overlapping domains. The rule of a piecewise function is different for different pieces or portions of the domain.
Solve the equation. Write the smaller
answer first.
2
(x-6)²
= 36
x =
Α
x =
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Write a quadratic equation in
factored form that has solutions of x
=
2 and x = = -3/5
○ a) (x-2)(5x + 3) = 0
○ b) (x + 2)(3x-5) = 0
O
c) (x + 2)(5x -3) = 0
○ d) (x-2)(3x + 5) = 0
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