In figure 3.59, altitudes YZ and XT of ΔWXY intersect at P. Prove that,
(1) ꯳WZPT is cyclic.
(2) Points X, Z, T, Y are concyclic.
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1. ANGLE PZW =180-PZX
=90
similarly angle PTW=90
ANGLE PZW +ANGLE PTW =90+90
=180
since they are opposite angles of quad wzpt so it is a cyclic quad
and sorry i do not know the solution of it.
Hope you liked this answer.
If my answer was helpful then pls pls mark my answer as BRAINLIEST ANSWER.
=90
similarly angle PTW=90
ANGLE PZW +ANGLE PTW =90+90
=180
since they are opposite angles of quad wzpt so it is a cyclic quad
and sorry i do not know the solution of it.
Hope you liked this answer.
If my answer was helpful then pls pls mark my answer as BRAINLIEST ANSWER.
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0
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