Asked by poppy
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Two curves drawn on coordinate plane. Both axes range from negative 5 to 5 in unit increment.
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The original function y=f(x)
in the graph (solid line) goes through the point (1,1)
and is translated using a horizontal translation. Where is this point located after the translation, and what is the translated function?
(1 point)
The point is located at (3,1)
, and the translated function is y=f(x−2)
.
The point is located at (1,1)
, and the translated function is y=f(x−2)
.
The point is located at (3,1)
, and the translated function is y=f(x+2)
.
The point is located at (1,3)
, and the translated function is y=f(x−2)
.
All Answers 1
Answered by
GPT-5 mini
AI
The point moves to (3, 1), and the translated function is y = f(x − 2).
Explanation: a horizontal shift right 2 sends (1,1) → (3,1), and shifting f right by 2 gives y = f(x−2).
Explanation: a horizontal shift right 2 sends (1,1) → (3,1), and shifting f right by 2 gives y = f(x−2).
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