in QII if sinA = 1/4, tanA = -1/√15
in QIV, if sinB = -1/2, tanB = -1/√3
tan(A+B) = (tanA+tanB)/(1-tanAtanB)
= (-1/√15 - 1/√3)/(1-1/√15√3)
= (√3+√15)/(√45-1)
If sin A= 1/4 and sin B= -1/2, with A in QII and B in QIV, find tan(A+B)
2 answers
Oops. That would be
-(√3+√15)/(√45-1)
-(√3+√15)/(√45-1)