Chapter 10: Q1. (page 377)
Given,
Explain how to construct a triangle that is congruent to .

Short Answer
By congruency, .
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Chapter 10: Q1. (page 377)
Given,
Explain how to construct a triangle that is congruent to .

By congruency, .
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Refer to the diagram in which the medians of a triangle are shown.
Find the values of and .

Is there some kind of triangle such that the perpendicular bisector of each side is also an angle bisector, a median, and an altitude?
Draw a segment and let its length be .
Construct a segment of length .
Construct a segment of length , or .
Construct a golden rectangle whose sides are in the ratio .
On your paper, draw two segments roughly like those shown. Use these segments in Exercise to construct a segment having the indicated length.

Describe how you would construct each of the following:

The square whose sides each have length.
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