Exam 6: An Introduction to Trigonometry Via Right Triangles

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Determine whether the equation is correct by evaluating each side. Do not use a calculator. tan⁡30∘=sin⁡60∘1+sin⁡30∘\tan 30 ^ { \circ } = \frac { \sin 60 ^ { \circ } } { 1 + \sin 30 ^ { \circ } }

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Evaluate the expression using the concept of a reference angle. cot⁡(−600∘)\cot \left( - 600 ^ { \circ } \right)

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Determine whether the equation is correct by evaluating each side. Do not use a calculator. Note: Notation such as sin⁡2θ\sin ^ { 2 } \theta stands for (sin⁡θ)2( \sin \theta ) ^ { 2 } . 1−tan⁡260∘=sec⁡260∘1 - \tan ^ { 2 } 60 ^ { \circ } = \sec ^ { 2 } 60 ^ { \circ }

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Use the following information to express the remaining five trigonometric values as functions of uu . Assume that uu is positive. Rationalize any denominators that contain radicals. sin⁡θ=−u2,270∘<θ<360∘\sin \theta = - u ^ { 2 } , 270 ^ { \circ } < \theta < 360 ^ { \circ }

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An observer in a lighthouse is 62ft62 \mathrm { ft } above the surface of the water. The observer sees a ship and finds the angle of depression to be 0.1∘0.1 ^ { \circ } . Estimate the distance of the ship from the base of the lighthouse.

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