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Move the slider h so that the graph of y = x 2 gets shifted to the right 3 units. Then type the new function, f ( x ) in the answer box h = 0.00 f ( x ) = x 2 Using function notation, i.e. f(x)= , enter the function that results from the transformation.

Move the slider h so that the graph of y x 2 gets shifted to the right 3 units Then type the new function f x in the answer box h 000 f x x 2 Using function not class=

Respuesta :

Answer: y = (x-3) ^2

Explanation :

GIVEN THE GRAPH

[tex]\text{ y = x}^2[/tex]

Shifting this 3 units to the right will result in the new function :

[tex]y\text{ = \lparen x-3\rparen}^2[/tex]

Since we are shifting y = x^2 to the right , the sign needs to be negative (-3) . because (x-3) = 0 will result in x = 3 units upwards .

See the image below for the new resulting function :

The graph above shows y = x^2 being moved to the right by 3 units to form a new function y = (x-3)^2 .

Ver imagen NinnaY663204

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