A. (0,0)

B. (5,5)

C. (-5,0)

D. (-5,-5)
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1 Answer

Let the centre be at O(p,q). Distance x of A from O is 0-p=-p and distance y of A from O is 0-q=-q.

Now apply the dilation of 2, so distance x of A' from O is -2p and distance y is -2q.

We add these displacements to O(p,q) to find the new coords of A': p+(-2p)=-p and q+(-2q)=-q.

So we have A'(-p,-q)=(5,5). Therefore p=-5 and q=-5 and the centre is O(-5,-5), coincident with vertex C and answer choice D.

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