Question

Given that \cot(\theta) = \frac{5}{12} and \theta is in Quadrant III, find \sin(\theta) and \tan(\theta). Give exact answers in the form of a fraction. Provide your answer below: sin(\theta) = \boxed{} and \tan(\theta) = \boxed{}

          Given that \cot(\theta) = \frac{5}{12} and \theta is in Quadrant III, find \sin(\theta) and \tan(\theta).

Give exact answers in the form of a fraction.

Provide your answer below:

sin(\theta) = \boxed{} and \tan(\theta) = \boxed{}

$Given that cot(θ) = (5)/(12) and θis in Quadrant III, find sin(θ) and tan(θ). Give exact answers in the form of a fraction. Provide your answer below: sin(θ) = and tan(θ) =$

Added by Esperanza G.

Precalculus with Limits

Ron Larson 2nd Edition

Instant Answer

Solved by Expert Kathleen Carty

09/11/2023

Step 1

Step 1: Recall the definitions of cotangent, sine, and tangent in relation to each other: cot(\theta) = 1/tan(\theta) and sin(\theta) = 1/sqrt(1 + cot^2(\theta)) Show more…

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Given that cot( heta )=(5)/(12) and heta is in Quadrant III, find sin( heta ) and tan( heta ) Give exact answers in the form of a fraction. Provide your answer below: sin( heta )= -12/13, and tan( heta )= -5/12 Given that cot( heta )=5/12 and heta is in Quadrant III, find sin( heta ) and tan( heta) Give exact answers in the form of a fraction. Provide your answer below: sin( heta) = -12/13, and tan( heta) = -5/12