If secA-cosecA is equal to zero then find the value of tanA+cotA=
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secA -cosecA =0
1/cosA - 1/sinA =0
(sinA -cosA )/sinA.cosA =0
sinA -cosA =0. where sinA.cosA ≠0
sinA =cosA
tanA = 1 =tanπ/4
A = π/4
tanA + cotA = 1 + 1 =2
1/cosA - 1/sinA =0
(sinA -cosA )/sinA.cosA =0
sinA -cosA =0. where sinA.cosA ≠0
sinA =cosA
tanA = 1 =tanπ/4
A = π/4
tanA + cotA = 1 + 1 =2
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