3. In a right angle triangle with side A and B and hypotenuse C, the altitude drawn on the hypotenuse is x . prove that AB=CX
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CD perpendicular to AB
and CD = x
Area of ∆ABC = ( AB × CD )/2
= ( cx )/2 ----( 1 )
also
Area of ∆ABC = ( BC × AC )/2
= ( ab )/2 ------( 2 )
( 1 ) = ( 2 )
( cx )/2 = ( ab )/2
cx = ab
Hence proved
I hope this helps you.
: )
and CD = x
Area of ∆ABC = ( AB × CD )/2
= ( cx )/2 ----( 1 )
also
Area of ∆ABC = ( BC × AC )/2
= ( ab )/2 ------( 2 )
( 1 ) = ( 2 )
( cx )/2 = ( ab )/2
cx = ab
Hence proved
I hope this helps you.
: )
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