If a figure has been dilated by a scale factor of 4, which statement explains how a translation can be used to prove the figures are similar using the AA similarity postulate? A translation can map one side onto another since dilations preserve side lengths of triangles.
A translation can map one angle onto another since dilations preserve angle measures of triangles.
A translation can map the center of a triangle onto another since dilations preserve the location of the center of triangles.
A translation can map the vertices of one triangle onto another since dilations preserve the size of triangles.

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  A translation can map one angle onto another since dilations preserve angle measures of triangles

Step-by-step explanation:

Dilations do not preserve side lengths (size). They will only preserve the center of a triangle if the triangle center is the center of dilation. (The center of dilation is the only invariant point.)

However, dilations do preserve angles, so a translation can map one angle to another.

I believe the answer is B. A translation can map one angle onto another since dilations preserve angle measures of triangles.

hey there!

if she's saving for six months, let's divide the total number we need for the trip by six, dividing it into the amount that needs to be saved for each month.

500 ÷ 6 =

she needs to save at least this amount each month, so we should use this symbol: ≥

let x be the amount she saves each month.

your final answer is x ≥

hope this !

bn,mn,n.vn.

step-by-step explanation: