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Solve the Problem p(x)=3(x+3)33p ( x ) = 3 ( x + 3 ) ^ { 3 } - 3

question 19

Multiple Choice

Solve the problem.
- p(x) =3(x+3) 33p ( x ) = 3 ( x + 3 ) ^ { 3 } - 3
a. Identify the power function of the form y=xny = x ^ { n } that is the parent function to the given graph.
b. In order, outline the transformations that would be required on the graph of y=xny = x ^ { n } to make the graph of the given function.
c. Match the function with the graph.
i.
 Solve the problem. - p ( x )  = 3 ( x + 3 )  ^ { 3 } - 3  a. Identify the power function of the form  y = x ^ { n }  that is the parent function to the given graph. b. In order, outline the transformations that would be required on the graph of  y = x ^ { n }  to make the graph of the given function. c. Match the function with the graph. i.    ii.    iii.    iv.   A)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph iii. B)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph ii. C)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph i. D)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Shrink vertically by a factor of  \frac { 1 } { 3 } . Shift downward 3 units. c. Graph iv.

ii.
 Solve the problem. - p ( x )  = 3 ( x + 3 )  ^ { 3 } - 3  a. Identify the power function of the form  y = x ^ { n }  that is the parent function to the given graph. b. In order, outline the transformations that would be required on the graph of  y = x ^ { n }  to make the graph of the given function. c. Match the function with the graph. i.    ii.    iii.    iv.   A)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph iii. B)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph ii. C)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph i. D)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Shrink vertically by a factor of  \frac { 1 } { 3 } . Shift downward 3 units. c. Graph iv.
iii.
 Solve the problem. - p ( x )  = 3 ( x + 3 )  ^ { 3 } - 3  a. Identify the power function of the form  y = x ^ { n }  that is the parent function to the given graph. b. In order, outline the transformations that would be required on the graph of  y = x ^ { n }  to make the graph of the given function. c. Match the function with the graph. i.    ii.    iii.    iv.   A)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph iii. B)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph ii. C)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph i. D)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Shrink vertically by a factor of  \frac { 1 } { 3 } . Shift downward 3 units. c. Graph iv.

iv.
 Solve the problem. - p ( x )  = 3 ( x + 3 )  ^ { 3 } - 3  a. Identify the power function of the form  y = x ^ { n }  that is the parent function to the given graph. b. In order, outline the transformations that would be required on the graph of  y = x ^ { n }  to make the graph of the given function. c. Match the function with the graph. i.    ii.    iii.    iv.   A)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph iii. B)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph ii. C)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Stretch vertically by a factor of 3 . Shift downward 3 units. c. Graph i. D)  a.  y = x ^ { 3 }  b. Shift  y = x ^ { 3 }  to the left 3 units. Shrink vertically by a factor of  \frac { 1 } { 3 } . Shift downward 3 units. c. Graph iv.


Definitions:

Compound Interest

Interest calculated on the initial principal, which also includes all of the accumulated interest of previous periods of a deposit or loan.

Time Periods

Specific durations of time used for accounting purposes, such as fiscal quarters or years.

Discounted

The process of determining the present value of a future amount by applying a discount rate.

Present Value

The current value of a future sum of money or stream of cash flows, discounted at a specified rate of return.

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