(1+cotA-cosecA) (1+tanA+secA)
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cosecA=1/sinA
secA=1/cosA
And cotA=(cosA/sinA)
tanA=(sinA/cosA)
So substituting value and taking LCM we get
(sinA+cosA-1)(cosA+sinA+1)/sinAcosA
Now (a+b)(a-b)=a^2-b^2
So,
((sinA+cosA)^2–1)/sinAcosA
(sin^2A+2sinAcosA+cos^2A-1)/sinAcosA
Now sin^2A+cos^2A = 1 SO….
2sinAcosA/sinAcosA = 2
Ans = 2
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