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Let ABCD be a cyclic quadrilateral whose diagonals AC and BD intersect at O at right angles . Let
such that LO produced meets CD at M. <br> Then, we have to prove that CM
MD <br> Clearly,
in the same segment] <br>
<br>
LOM is a straight line and
<br> Thus,
and
<br>
OM
CM and similarly,
. <br> Hence
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ques no. 25
given: two right triangle ABC and triangle ADB having common hypotenuse
to prove : angle BAC is equal to angle bdc proof : because Triangle ACB and ADB are right Triangles and having common hypotenuse
they are Triangles in semicircle and point a b c and d are are concyclic angle BAC is equal to BDC angles by same arc in segment of circle .......
hope it will hlp u although you don't need but may be
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