ABC is a right triangle right angled at C. Let BC = a, CA = b, AB = c and let „p‟ be the length of the perpendicular from C on AB. Prove that (i) cp = ab (ii) 1p2 = 1a2+ 1b2
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Area of ΔABC=1/2×Base×Height
=> 1/2×BC×AC
=> 1/2 ab
Area of ΔABC=1/2×Base×Height
=> 1/2×AB×CD
=> 1/2 cp
=>1/2 ab = 1/2 cp
=> ab = cp
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