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The statement tan theta -12/5, csc theta -13/12, and the terminal point determined by theta is in quadrant 2."

The statement tan theta 125 csc theta 1312 and the terminal point determined by theta is in quadrant 2 class=

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LammettHash

Answer is C. This is because in quadrant 2, [tex]\sin\theta>0[/tex] so [tex]\csc\theta>0[/tex] is also true.

Answer with explanation:

Let , Theta =A

[tex]\tan A=\frac{-12}{5}\\\\ \csc A=\frac{-13}{12}[/tex]

In First Quadrant all Trigonometric Function are Positive.

→In Quadrant,II , Sine and Cosecant , Function are Positive only.

→Cosecant theta is negative.So, Terminal point can't be in Second Quadrant.

Option C:

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