(Sin2A+cosec2A) +(cos2A+sec2A)=7tan2A+cot2A
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Step-by-step explanation:
(sinA+cosecA) square+(cosA+secA) square
{there it is in (a+b) square}
=sin square A+2 sinAcosA+cosec square A+cos square A+2cosA secA+sec square A
=sin square A +2+cosec square A+cos square A+2+sec square A
=4+sin square A+cos square A+cosec square A+sec square A
{therefore by trigonometry identities we can say that
cosec square A-cot square A=1
cosec square A=1+cot square A}
=7+tan square A+cot square A
therefore;
hence proved
- HOPE THIS WILL HELP YOU
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