Math, asked by aryanmasih825, 2 months ago

PQRS is a cyclic quadrilateral. If angel q=65and angel R=65, then find angel p and angel s​

Answers

Answered by priyadarsini33
3

Answer:

\huge\mid{\underline{\underline{\overline{\overline{\mathtt{\red{A}\green{ɴ}\blue{s}\orange{ᴡ}\purple{ᴇ}\pink{ʀ}}}}}}}\mid

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Answered by Anonymous
39

\huge{\underline{\mathtt{\red{A}\pink{N}\green{S}\blue{W}\purple{E}\orange{R}}}}

\small{\mathrm{\red{PQRS \:  IS \: A \: CYCLIC \: QUADRILATERAL}}}

\dashrightarrow\small{\mathrm{\blue{ANGLE \: PQR \: = \: 65°}}}

\dashrightarrow\small{\mathrm{\blue{ANGLE \: QRS \: = \:  65°}}}

\dashrightarrow\small{\mathrm{\blue{SO, \ ANGLE \ QPS \ + \ ANGLE \ SRO \ = \ 180°}}}

\dashrightarrow\small{\mathrm{\blue{ANGLE \ QPS \ + \ 65° \ = \ 180°}}}

\dashrightarrow\small{\mathrm{\blue{ANGLE \ P \ = \ 180° \ - \ 65° \ = \ 115°}}}

\dashrightarrow\small{\mathrm{\blue{ANGLE \ Q \ + \ ANGLE \ S \ = \ 180°}}}

\dashrightarrow\small{\mathrm{\blue{65° \ + \ ANGLE \ S \ = \ 180°}}}

\dashrightarrow\small{\mathrm{\blue{ANGLE \ S \ = \ 180° \ - \  65° \ = \ 115°}}}

\dashrightarrow\small{\mathrm{\blue{SO \ ANGLE \ S \ = \ 115° }}}

{\huge{\underline{\small{\mathbb{\purple{HOPE \ THIS \ HELPED \ UH \ JAAN♡}}}}}}

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