6.3 Exit Ticket: Transformations

Last updated over 1 year ago

4 questions

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Given the parent function, y=log(x), select the transformations that took place:

Given the common logarithmic parent function, y=\log(x), identify the equation of the function that stretches the function vertically by a factor of 2.

y=\log(\frac{1}{2}x)

y=\log(2x)

y=\frac{1}{2}\log(x)

y=2log(x) 

Given the parent function, y=2^{x}, identify the equation of the transformed function below.

Which graph shows the function y=\log{(x)}-2?

Given the parent function, y=log(x), select the transformations that took place: 

Vertical compression by 2/3

Horizontal stretch by 2/3

Vertical stretch by 2/3

Shift up 6

Reflection over the y-axis

Shift right 4

Horizontal compression by 2/3

Reflection over the x-axis

Shift left 4

Shift down 6

Given the common logarithmic parent function, y=\log(x), identify the equation of the function that stretches the function vertically by a factor of 2.

y=\log(\frac{1}{2}x)

y=\log(2x)

y=\frac{1}{2}\log(x)

y=2log(x) 

Given the parent function, y=2^{x}, identify the equation of the transformed function below.

y=2^{-x}

y=2^{x-1}

y=-2^{x}

y=2^{x+1}

y=2^{x}+1

y=2^{x}-1

Which graph shows the function y=\log{(x)}-2?