sin(A+B)/sinAcosB=cotA+tanB+1
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Step-by-step explanation:
sin(A+B)/sinAcosB=cotA+tanB+1
cos(A+B) = cosAcosB - sinAsinB
sinAsinB - cosAcosB + 1 = 0
=> -(cosAcosB - sinAsinB) + 1 = 0
=> -cos(A+B) = -1
=> cos(A+B) = 1
=> A+B = 0°, 360°...............of the form n*360°(n is an integer)
=> A = 2nπ - B
=> tanA = tan(2nπ - B)
=> tanA = -tanB
=> tanAcotA = -cotAtanB
=> -cotAtanB = 1
=> 1 + cotAtanB = 0
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