Chapter 10: Q27. (page 385)
Draw three noncollinear points and Construct a triangle whose sides have and as midpoints.
Short Answer
The figure is,

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Chapter 10: Q27. (page 385)
Draw three noncollinear points and Construct a triangle whose sides have and as midpoints.
The figure is,

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Draw any .
Construct so that .
Using and as centers, and a radius equal to draw arcs that intersect. Label the point of intersection .
Draw and .
What kind of triangle is
Use a ruler and a protractor to draw a regular pentagon. Draw a regular pentagon as in before exercise. Construct the perpendicular bisectors.
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 .
Draw any acute triangle. Bisect each of the three angles.
role="math" localid="1648851512702" Draw any obtuse triangle. Bisect each of the three angles
What do you notice about the points of intersection of the bisectors in parts and
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