Question

3. Find the average rate of change for the function between the given values: f(x) = - 4x + 8 from 1 to 2 a) -4 b) 4 c) -8 d) 8 Ans: 4. Find the function that is finally graphed after the following transformations are applied to the graph of y = $\sqrt{x}$. The graph is shifted up 4 units, reflecting about the x-axis, and finally shifted right 6 units. a)y = $-\sqrt{x-6}-4$ b)y = $-\sqrt{x+6}-4$ c) y = $-\sqrt{x+6}+4$ d)y = $-\sqrt{x-6}+4$ Ans: 5. Find the maximum or minimum point of the function and state whether it is a maximum or minimum f(x) = -$x^2$ - 14x - 55 a) (6,0); minimum b) (-7, -6); maximum c) (0,7); minimum d) (6,7); maximum Ans:

          3. Find the average rate of change for the function
between the given values:
f(x) = - 4x + 8 from 1 to 2
a) -4 b) 4 c) -8 d) 8
Ans:
4. Find the function that is finally graphed after the
following transformations are applied to the graph of
y = $\sqrt{x}$. The graph is shifted up 4 units, reflecting
about the x-axis, and finally shifted right 6 units.
a)y = $-\sqrt{x-6}-4$
b)y = $-\sqrt{x+6}-4$
c) y = $-\sqrt{x+6}+4$
d)y = $-\sqrt{x-6}+4$
Ans:
5. Find the maximum or minimum point of the function
and state whether it is a maximum or minimum
f(x) = -$x^2$ - 14x - 55
a) (6,0); minimum
b) (-7, -6); maximum
c) (0,7); minimum
d) (6,7); maximum
Ans:

3. Find the average rate of change for the function
between the given values:
f(x) = - 4x + 8 from 1 to 2
a) -4 b) 4 c) -8 d) 8
Ans:
4. Find the function that is finally graphed after the
following transformations are applied to the graph of
y = √(x). The graph is shifted up 4 units, reflecting
about the x-axis, and finally shifted right 6 units.
a)y = -√(x-6)-4
b)y = -√(x+6)-4
c) y = -√(x+6)+4
d)y = -√(x-6)+4
Ans:
5. Find the maximum or minimum point of the function
and state whether it is a maximum or minimum
f(x) = -x^2 - 14x - 55
a) (6,0); minimum
b) (-7, -6); maximum
c) (0,7); minimum
d) (6,7); maximum
Ans:

Added by Carolyn S.

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