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if tan θ = 12/5 and cos θ<0, what is sin θ?
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hint: using data of the exercise, we have the subsequent drawing: |dw:1449945698609:dw| namely the subsequent condition holds: \(\pi < \theta <3 \pi/2\)
now we have to apply this condition: \[{\left( {\cos \theta } \right)^2} + {\left( {\sin \theta } \right)^2} = 1\] where: \[\sin \theta = \frac{5}{{12}}\cos \theta \] please replace \(\sin \theta\) from second formula into the first one, and solve for \(\cos \theta\)
oops.. the second formula, is: \[\sin \theta = \frac{{12}}{5}\cos \theta \]
and here is the right drawing: |dw:1449946149409:dw|
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