Functions Transformation Vertical Stretch and Compression

What are the transformations of this functions compared to the parent function?

• Shifted right 5, shifted down 2, and reflected over the x-axis

• Reflected over the x-axis, vertical stretch by 2, and shifted right 5

• Reflected over the x-axis, vertical stretch by 2, and shifted left 5

• Shifted right 5, shifted down 2

State the transformations:
f\left(x\right)\ =\ -3\sqrt{x-2}+1

• reflects over x axis, vertical stretch by 3, right 2, up 1

• reflects over y axis, vertical compression by -3, left 2, up 1

• reflects over x axis, vertical stretch by -3, left 2, up 1

• reflects over y axis, vertical compression by 1/3, right 2, up 1

• Vertical Compression by 2

• Vertical Stretch by 2

• Vertical Compression by 1/2

• Horizontal Stretch by 2

How is this function transformed from the parent function?

• Translated left and up

• Translated right and up

• Translated left and down

• Translated right and down

Describe the transformation from the parent function.

• left 4, stretched by 5

• up 4, stretched by 5

• right 5, up 4

• left 5, up 4

What is the equation of the rational function graphed?

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Does the equation vertically stretch, compress, or reflect?

• Stretch by a factor of 2

• Compress by a factor of 0.75

• Reflect across the x-axis

• Both stretch by a factor of 2 and reflect across the x-axis

Does the equation vertically stretch, compress, or reflect?

• Stretch by a factor of 2

• Compress by a factor of 2

• Reflect across the y-axis

• Stretch by a factor of 2

• Reflect across the x-axis

• Both Compress by 2 and Reflect across the x-axis

• Stretch by a factor of 5

• Reflect across the x-axis

• Both Stretch by a factor of 5 & Reflect across the x-axis