Solve the problem.
-

g ( x ) = - \frac { 1 } { 5 } x ^ { 6 } - 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.
$Solve the problem. - g ( x ) = - \frac { 1 } { 5 } x ^ { 6 } - 3 a. Identify the power function of the form y = x ^ { n } that is the parent function to the given graph. b. In order, outline the transformations that would be required on the graph of y = x ^ { n } to make the Graph of the given function. c. Match the function with the graph. i. ii. iii. iv. A) a. y = x ^ { 6 } b. Expand y = x ^ { 6 } horizontally by a factor of 5 . Reflect across the x - axis. Shift downward 3 units. c. Graph iv. B) a. y = x b. Expand y = x ^ { 6 } vertically by a factor of 5 . Reflect across the x - axis. Shift upward 3 units. c. Graph iv. C) a. y = x ^ { 6 } b. Shrink y = x ^ { 6 } vertically by a factor of \frac { 1 } { 5 } . Reflect across the x - axis. Shift downward 3 units, c. Graph i . D) a. y = x ^ { 6 } b. Shrink y = x ^ { 6 } horizontally by a factor of \frac { 1 } { 5 } . Reflect across the x - axis. Shift downward 3 units. c. Graph iii.$

ii.
$Solve the problem. - g ( x ) = - \frac { 1 } { 5 } x ^ { 6 } - 3 a. Identify the power function of the form y = x ^ { n } that is the parent function to the given graph. b. In order, outline the transformations that would be required on the graph of y = x ^ { n } to make the Graph of the given function. c. Match the function with the graph. i. ii. iii. iv. A) a. y = x ^ { 6 } b. Expand y = x ^ { 6 } horizontally by a factor of 5 . Reflect across the x - axis. Shift downward 3 units. c. Graph iv. B) a. y = x b. Expand y = x ^ { 6 } vertically by a factor of 5 . Reflect across the x - axis. Shift upward 3 units. c. Graph iv. C) a. y = x ^ { 6 } b. Shrink y = x ^ { 6 } vertically by a factor of \frac { 1 } { 5 } . Reflect across the x - axis. Shift downward 3 units, c. Graph i . D) a. y = x ^ { 6 } b. Shrink y = x ^ { 6 } horizontally by a factor of \frac { 1 } { 5 } . Reflect across the x - axis. Shift downward 3 units. c. Graph iii.$

iii.
$Solve the problem. - g ( x ) = - \frac { 1 } { 5 } x ^ { 6 } - 3 a. Identify the power function of the form y = x ^ { n } that is the parent function to the given graph. b. In order, outline the transformations that would be required on the graph of y = x ^ { n } to make the Graph of the given function. c. Match the function with the graph. i. ii. iii. iv. A) a. y = x ^ { 6 } b. Expand y = x ^ { 6 } horizontally by a factor of 5 . Reflect across the x - axis. Shift downward 3 units. c. Graph iv. B) a. y = x b. Expand y = x ^ { 6 } vertically by a factor of 5 . Reflect across the x - axis. Shift upward 3 units. c. Graph iv. C) a. y = x ^ { 6 } b. Shrink y = x ^ { 6 } vertically by a factor of \frac { 1 } { 5 } . Reflect across the x - axis. Shift downward 3 units, c. Graph i . D) a. y = x ^ { 6 } b. Shrink y = x ^ { 6 } horizontally by a factor of \frac { 1 } { 5 } . Reflect across the x - axis. Shift downward 3 units. c. Graph iii.$

iv.
$Solve the problem. - g ( x ) = - \frac { 1 } { 5 } x ^ { 6 } - 3 a. Identify the power function of the form y = x ^ { n } that is the parent function to the given graph. b. In order, outline the transformations that would be required on the graph of y = x ^ { n } to make the Graph of the given function. c. Match the function with the graph. i. ii. iii. iv. A) a. y = x ^ { 6 } b. Expand y = x ^ { 6 } horizontally by a factor of 5 . Reflect across the x - axis. Shift downward 3 units. c. Graph iv. B) a. y = x b. Expand y = x ^ { 6 } vertically by a factor of 5 . Reflect across the x - axis. Shift upward 3 units. c. Graph iv. C) a. y = x ^ { 6 } b. Shrink y = x ^ { 6 } vertically by a factor of \frac { 1 } { 5 } . Reflect across the x - axis. Shift downward 3 units, c. Graph i . D) a. y = x ^ { 6 } b. Shrink y = x ^ { 6 } horizontally by a factor of \frac { 1 } { 5 } . Reflect across the x - axis. Shift downward 3 units. c. Graph iii.$
A) a.

y = x ^ { 6 }

b. Expand

y = x ^ { 6 }

horizontally by a factor of 5 . Reflect across the

x

- axis. Shift downward 3 units.
c. Graph iv.
B) a.

y = x

b. Expand

y = x ^ { 6 }

vertically by a factor of 5 . Reflect across the

x

- axis. Shift upward 3 units.
c. Graph iv.
C) a.

y = x ^ { 6 }

b. Shrink

y = x ^ { 6 }

vertically by a factor of

\frac { 1 } { 5 }

. Reflect across the

x

- axis. Shift downward 3 units,
c. Graph

i

.
D) a.

y = x ^ { 6 }

b. Shrink

y = x ^ { 6 }

horizontally by a factor of

\frac { 1 } { 5 }

. Reflect across the

x -

axis. Shift downward 3 units.
c. Graph iii.

Solve the Inequality 8m−9≥3\frac { 8 } { m - 9 } \geq 3m−98​≥3

Multiple Choice

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Solve the Inequality $\frac { 8 } { m - 9 } \geq 3$

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