Parabola of the Form y=(x-p)²+k: Determine the algebraic representation of the following descriptions

Find the corresponding algebraic representation of the drawing:

$y=x^2-4$

Find the corresponding algebraic representation of the drawing:

$y=(x-5)^2+4$

Find the corresponding algebraic representation of the drawing:

$y=(x+2)^2+7$

Choose the equation that represents the function

$y=-x^2$

moved 3 spaces to the left

and 4 spaces up.

$y=-(x+3)^2+4$

Which equation represents the function:

$y=x^2$

moved 2 spaces to the right

and 5 spaces upwards.

$y=(x-2)^2+5$

Choose the equation that corresponds to the function

$y=(x-2)^2$

moved 3 spaces up.

$y=(x-2)^2+3$

Which equation represents

$y=(x-1)^2$

moved units spaces downward?

$y=(x-1)^2-3$

Choose the equation that corresponds to the function

$y=x^2$

moved 10 spaces up.

$y=x^2+10$

Which equation represents the the function

$y=-(x-3)^2-1$

moved 5 spaces up?

$y=-(x-3)^2+4$

Which equation represents the function:

$y=-(x-2)^2+4$

moved 10 spaces down?

$y=-(x-2)^2-6$

Choose the equation that corresponds to the the function

$y=-(x-6)^2$

moved 4 spaces up.

$y=-(x-6)^2+4$

Choose the equation that represents the following:

$y=-(x-4)^2+6$

Find the corresponding algebraic representation of the drawing:

$y=-(x-8)^2-2$

Find the corresponding algebraic representation of the drawing:

$y=(x+10)^2-3$

Find the corresponding algebraic representation of the drawing:

$y=(x-5)^2-4$

Which equation represents the following function shifting 6 spaces to the left and one space down?

$y=-x^2$

$y=-(x+6)^2-1$

Which equation represents the function:

$y=-x^2$

when moved 5 spaces to the right

and 4 spaces horizontally and downward?

$y=-(x-5)^2-4$

Choose which equation represents the function

$y=(x-4)^2$

moved 2 spaces to the right

and 3 spaces upwards upwards.

$y=(x-6)^2+3$

Which equation represents the function

$y=x^2$

moved 4 spaces to the right

and 3 spaces upwards?

$y=(x-4)^2+3$