find the general solution of sin x is equal to tan x
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sin x = tan x
sin x = sin x/cos x
(sin x) (cos x) = sin x
(sin x) (cos x) - (sin x)= 0
(sin x)(cos x - 1) = 0
sin x = 0, i.e., x = nπ (where n = 1,2,3,...)
cos x - 1 = 0
cos x = 1, i.e., x = (2n-1)π/2 (where n= 1,2,3,...).
Thankyou!!!
sin x = sin x/cos x
(sin x) (cos x) = sin x
(sin x) (cos x) - (sin x)= 0
(sin x)(cos x - 1) = 0
sin x = 0, i.e., x = nπ (where n = 1,2,3,...)
cos x - 1 = 0
cos x = 1, i.e., x = (2n-1)π/2 (where n= 1,2,3,...).
Thankyou!!!
pramod1350:
thank best
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