Exam 14: Trigonometry Formerly

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Use the appropriate reciprocal identity to find the function value. Rationalize the denominator if necessary. - cos⁡θ\cos \theta , if sec⁡θ=−9.5\sec \theta = - 9.5

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State in which quadrant the terminal side of the given angle lies. -218°28'

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cot⁡(−315∘)\cot \left( - 315 ^ { \circ } \right)

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Solve the problem. -From a boat on the river below a dam, the angle of elevation to the top of the dam is 34°48'. If the top of the dam is 2064 feet above the level of the river, how far is the boat from the base of the dam (to the nearest foot)?

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cot (-240°)

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Write the expression in terms of its cofunction. -tan 42°

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Solve for the requested quantity. -Find b. Round your answer to the hundredths place. Solve for the requested quantity. -Find b. Round your answer to the hundredths place.

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Identify the quadrant or quadrants for the angle ϴ satisfying the given conditions. - sec⁡θ<0\sec \theta < 0

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Perform the calculation. -180° - 23°31'27''

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Suppose that θ\theta is in standard position and the given point is on the terminal side of θ\theta . Give the exact value of the indicated trig function for θ\theta . Rationalize the denominator if necessary. If the function is undefined, say so. - (−8,−5)( - 8 , - 5 ) ; find cot⁡θ\cot \theta

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Solve the right triangle. -B = 36.9°, c = 2.5 mm, C = 90°

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 Find all values of θ, if θ is in the interval [0,360∘) and has the given function value. \text { Find all values of } \theta \text {, if } \theta \text { is in the interval } \left[ 0,360 ^ { \circ } \right) \text { and has the given function value. } - cot⁡θ=1\cot \theta = 1

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State in which quadrant the terminal side of the given angle lies. --195.4°

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Solve the right triangle. -A = 50° 28', c = 249 m , C = 90°

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Find the exact values of the indicated trigonometric functions. Write fractions in lowest terms. - Find the exact values of the indicated trigonometric functions. Write fractions in lowest terms. -  Find  \cos B  and  \cot B . Find cos⁡B\cos B and cot⁡B\cot B .

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Find the reference angle for the given angle. -A = -14.3°

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 Find all values of θ, if θ is in the interval [0,360∘) and has the given function value. \text { Find all values of } \theta \text {, if } \theta \text { is in the interval } \left[ 0,360 ^ { \circ } \right) \text { and has the given function value. } - sec⁡θ=−2\sec \theta = - \sqrt { 2 }

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Suppose that θ\theta is in standard position and the given point is on the terminal side of θ\theta . Give the exact value of the indicated trig function for θ\theta . Rationalize the denominator if necessary. If the function is undefined, say so. - (−5,3)( - 5 , \sqrt { 3 } ) ; find sec⁡θ\sec \theta

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Solve for the requested quantity. -Find all missing sides and angles. Round to the nearest tenth.  Solve for the requested quantity. -Find all missing sides and angles. Round to the nearest tenth.   b = 25  B = 35 ^ { \circ } 35 ^ { \prime } b = 25 B=35∘35′B = 35 ^ { \circ } 35 ^ { \prime }

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Convert the angle to degrees, minutes, and seconds. -246.06°

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