in the figure S is the midpoint of QR and PS perpendicular QR then prove that triangle psq congruent triangle PSR
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when a median is drawn from one vertice of a triangle to the base, that median divides the triangle into 2 parts of equal area.
in ∆PSQ and ∆PSR,
1. PS = PS (common)
2. SQ = RS (median)
3. angle PSQ = angle PSR (90° given)
4. ∆PSQ is congruent to ∆PSR (SAS)
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see the attachment given.....hope it would be helpful for you.....have a nice day dear
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