Answer: Choice A
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Step-by-step explanation:
Point L is at the location (-4, 2)
Translate 3 units to the left to arrive at (-7,2)
Then translate 4 units up to get (-7,6) which leads to choice A
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The rule of "translate 3 units left, 4 units up" can be condensed into the notation of

Let's apply this rule to point M(1,2)

This further confirms what choice A is saying since it mentions M'(-2,6)
I'll let you check the other points in choice A.