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Use ΔDEF shown below to answer the question that follows: Triangle DEF with segment DG drawn from vertex D and intersecting side EF. Which of the following must be given to prove that ΔDEF is similar to ΔGDF?
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diagram (please post this next time) |dw:1599226125054:dw| clickable: https://www.coursehero.com/qa/attachment/7464884/ choices: Segment DG is an altitude of ΔDEF. Segment EF is a hypotenuse. Segment ED is shorter than segment DF. Angle E is congruent to itself.
thoughts on this one? as a major hint, notice how DEF is a right triangle, so if GDF is similar, it must also have a corresponding right angle. which of the four answer choices, if true, would give GDF a corresponding right angle?
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