Exam 14: Trigonometry Formerly

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Find the exact function value if it exists. -sin 270°

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Give an expression that generates all angles coterminal with the given angle. Let n represent any integer. -207°

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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.     \mathrm { c } = 29.7   B = 39.6 ^ { \circ } c=29.7\mathrm { c } = 29.7 B=39.6∘B = 39.6 ^ { \circ }

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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. - (3,8)( 3,8 ) ; find sin⁡θ\sin \theta

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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. - (9,0)( 9,0 ) ; find sec⁡θ\sec \theta

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Convert the angle to decimal degrees and round to the nearest hundredth of a degree. -337°18'37''

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Find a value of ϴsuch that 0 ϴ 90° and ϴsatisfies the statement. -tan ϴ= 2.007

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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. } - cos⁡θ=12\cos \theta = \frac { 1 } { 2 }

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Sketch an angle θ\theta in standard position such that θ\theta has the smallest possible positive measure and the given point is on the terminal side of θ\theta . -P = (-1, -3)  Sketch an angle  \theta  in standard position such that  \theta  has the smallest possible positive measure and the given point is on the terminal side of  \theta . -P = (-1, -3)

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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  \sin \mathrm { B }  and  \tan \mathrm { B } . Find sin⁡B\sin \mathrm { B } and tan⁡B\tan \mathrm { B } .

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Use a calculator to find the function value to four decimal places. -sin 31.1°

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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. - (9,12)( 9,12 ) ; find cos⁡θ\cos \theta .

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sec⁡(−90∘)\sec \left( - 90 ^ { \circ } \right)

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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. } - sin⁡θ=32\sin \theta = \frac { \sqrt { 3 } } { 2 }

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Use the fundamental identities to find the value of the trigonometric function. - sec⁡θ\sec \theta , if tan⁡θ=34\tan \theta = \frac { 3 } { 4 } and θ\theta is in quadrant I\mathrm { I } .

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

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Write the expression in terms of its cofunction. -sec 71°

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Give an expression that generates all angles coterminal with the given angle. Let n represent any integer. -8°

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Solve the right triangle. -A = 36°, b = 56.8, C = 90°

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Draw the given angle in standard position. Draw an arrow representing the correct amount of rotation. Find the measure of two other angles, one positive and one negative, coterminal with the given angle. -170°

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