Question

triangle abc is similar to triangle abc. which sequence of similar transformations could map △abc onto △abc? dilation and reflection dilation and translation translation and rotation translation and reflection

Explanation:

Step1: Analyze dilation

Dilation changes the size of a figure. Since \(\triangle ABC\) and \(\triangle A'B'C'\) are similar (same - shape but different - size), dilation is likely involved.

Step2: Analyze reflection

Reflection flips a figure over a line. Observing the orientation of \(\triangle ABC\) and \(\triangle A'B'C'\), a reflection (as translation and rotation do not change orientation in the way seen here, and translation just slides the figure without flipping or resizing in a non - orientation - changing way for similar - shape - different - size cases) is needed.

Answer:

dilation and reflection