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the exact value of tan 5pi/12 is?
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This will use the half-angle formula which is: tan(ø/2) = (1 - cosø)/sinø If ø/2 = -5π/12, ø = -5π/6. So, -tan(-5π/12) = -(1 - cos(-5π/6))/sin(-5π/6). Now simplify: -tan(-5π/12) = (cos(-5π/6) - 1)/sin(-5π/6). Distributing the -1 in. cos(-5π/6) = -(√3)/2 and sin(-5π/6) = -1/2. Substituting we get: -tan(-5π/12) = (-(√3)/2 - 1)/(-1/2). -tan(-5π/12) = ((√3)/2 + 1)/(1/2). Negatives cancel. -tan(-5π/12) = (√3) + 2. Multiply by 2 to remove the denominator. So there's your answer: (√3) + 2.
Hope that helps
thank you!! it did help a lot
would 2+sqrt3 work too?
@darkb0nebeauty
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