P3.2: Function Transforms
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Last updated almost 4 years ago
15 questions
Note from the author:
Watch this video for more review on transformations of functions.
Watch this video for more review on transformations of functions.
1
Identify the function transformations for the function.
f(x) = x^{2} - 7
Identify the function transformations for the function.
f(x) = x^{2} - 7
1
Identify the function transformations for the function.
f(x) = \frac{1}{5}\sqrt{x}+4
Identify the function transformations for the function.
f(x) = \frac{1}{5}\sqrt{x}+4
1
Identify the function transformations for the function.
f(x) = -(x - 2)^{2}
Identify the function transformations for the function.
f(x) = -(x - 2)^{2}
1
Identify the function transformations for the function.
f(x) = \sqrt{x+6}+2
Identify the function transformations for the function.
f(x) = \sqrt{x+6}+2
1
Identify the function transformations for the function.
f(x) = 2(x+5)^{2}-4
Identify the function transformations for the function.
f(x) = 2(x+5)^{2}-4
1
Identify the function transformations for the function.
f(x) = -\frac{5}{3}x^{2}+2
Identify the function transformations for the function.
f(x) = -\frac{5}{3}x^{2}+2
1
The quadratic parent function is reflected in the x-axis, then translated 2 units left.
Write the new equation for the function. Use "y=..." format, no spaces.
The quadratic parent function is reflected in the x-axis, then translated 2 units left.
Write the new equation for the function. Use "y=..." format, no spaces.
1
The quadratic parent function is stretched by 5, then translated 3 units right.
Write the new equation for the function. Use "y=..." format, no spaces.
The quadratic parent function is stretched by 5, then translated 3 units right.
Write the new equation for the function. Use "y=..." format, no spaces.
1
The square root parent function is shifted 7 units down and 4 units left.
Write the new equation for the function. Use "y=..." format, no spaces.
The square root parent function is shifted 7 units down and 4 units left.
Write the new equation for the function. Use "y=..." format, no spaces.
1
The square root parent function is compressed by 1/2, then reflected over the x-axis.
Write the new equation for the function. Use "y=..." format, no spaces.
The square root parent function is compressed by 1/2, then reflected over the x-axis.
Write the new equation for the function. Use "y=..." format, no spaces.
1
The quadratic parent function is stretched by 4, then shifted 2 units right and 1 unit down.
Write the new equation for the function. Use "y=..." format, no spaces.
The quadratic parent function is stretched by 4, then shifted 2 units right and 1 unit down.
Write the new equation for the function. Use "y=..." format, no spaces.
1
The quadratic parent function is reflected in the x-axis, then translated 8 units left and 5 units up.
Write the new equation for the function. Use "y=..." format, no spaces.
The quadratic parent function is reflected in the x-axis, then translated 8 units left and 5 units up.
Write the new equation for the function. Use "y=..." format, no spaces.
1
Write the equation for the parabola given.
Use vertex form, "y=(x-h)2+k", no spaces.
Write the equation for the parabola given.
Use vertex form, "y=(x-h)2+k", no spaces.
1
Write the equation for the parabola given.
Use vertex form, "y=(x-h)2+k", no spaces.
Write the equation for the parabola given.
Use vertex form, "y=(x-h)2+k", no spaces.
1
Select the function that matches the graph shown.
Select the function that matches the graph shown.