PROVE THAT SIN A (1+TAN A) +COS A (1+COT A) = SEC A + COSEC A.
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Step-by-step explanation:
If asin
2
α+bcos
2
α=p, bsin
2
β+acos
2
β=q, atanα=btanβ show that
a
1
+
b
1
=
p
1
+
q
1
where a
=p & all of them are nonzero.
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