A sequence of translations maps $$\Delta {G} {H} {I}$$ to $$\Delta G^{\prime} H^{\prime} I^{\prime}$$. - $$\Delta {G} {H} {I}$$ has vertices at $${G}(-8,2), {H}(13,2)$$, and $${I}(-2,10)$$. - The coordinates of $$G^{\prime}$$ are $$(-1,-3)$$. What are the coordinates for $$H^{/}$$?

Given that, $${G}(-8,2)$$ has been translated to $$G^{\prime}(-1,-3)$$ The transformation rule is $$({x}, {y}) \rightarrow(x+7, y-5)$$ The co-ordinate of $$H^{\prime}$$ is $$(13+7,2-5)=(20,-3)$$ The co-ordinate of $$I ^{\prime}$$ is $$(-2+7,10-5)=(5,5)$$

Prephub

A sequence of translations maps $\Delta {G} {H} {I}$ to $\Delta G^{\prime} H^{\prime} I^{\prime}$ .

$\Delta {G} {H} {I}$ has vertices at ${G}(-8,2), {H}(13,2)$ , and ${I}(-2,10)$ .
The coordinates of $G^{\prime}$ are $(-1,-3)$ .

What are the coordinates for $H^{/}$ ?

$(20,-3)$

$(20,3)$

$(-20,-3)$

$(-20,3)$

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