Exam 7: Applications of Trigonometry

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Use the nth roots theorem to find the three cube roots of -64i. Answer in exact form.

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Use the following to answer questions : v = Use the following to answer questions : v =   -Compute the magnitude of the vector exactly. -Compute the magnitude of the vector exactly.

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Find a unit vector pointing in the same direction as the vector v = Find a unit vector pointing in the same direction as the vector v =   . .

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Use the following to answer questions : v =  Use the following to answer questions : v =   -Find the acute angle  \theta  formed by the vector and the nearest x-axis. Round to the nearest tenth of a degree. -Find the acute angle θ\theta formed by the vector and the nearest x-axis. Round to the nearest tenth of a degree.

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Solve using the law of cosines (if possible). Round to tenths. side a = 153 yd side b = 168 yd side c = 103 yd

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The force vectors F1 = The force vectors F<sub>1</sub> =   and F<sub>2</sub> =   are acting on a common point P. Find an additional force vector so that equilibrium takes place. and F2 = The force vectors F<sub>1</sub> =   and F<sub>2</sub> =   are acting on a common point P. Find an additional force vector so that equilibrium takes place. are acting on a common point P. Find an additional force vector so that equilibrium takes place.

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Convert the complex number to rectangular form. Convert the complex number to rectangular form.

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Use the following to answer questions : u = Use the following to answer questions : u =   ; v =   -Compute u - 5v. ; v = Use the following to answer questions : u =   ; v =   -Compute u - 5v. -Compute u - 5v.

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Use the following to answer questions : u = -2i + j; v = 4i + 3j -Compute u + v.

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Use the following to answer questions : v = Use the following to answer questions : v =   -Graph the vector. -Graph the vector.

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Use the following to answer questions : u = -2i + j; v = 4i + 3j -Compute u - v.

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Solve using the nth roots theorem. Approximate answers to four decimal places. x5 - 1024 = 0

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Use the following to answer questions : In  Use the following to answer questions : In    \angle A = 60°, and side c = 26 ft. -Assuming that side c is the longest side, what length for side a will produce a right triangle? \angle A = 60°, and side c = 26 ft. -Assuming that side c is the longest side, what length for side a will produce a right triangle?

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Use the following to answer questions : A radar ship is 25.0 miles off shore from a major port when a large fleet of ships leaves the port at the 40.0° angle shown. Use the following to answer questions : A radar ship is 25.0 miles off shore from a major port when a large fleet of ships leaves the port at the 40.0° angle shown.   -If the maximum range of the ship's radar is 16.0 miles, will the departing fleet be detected? -If the maximum range of the ship's radar is 16.0 miles, will the departing fleet be detected?

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Solve the triangle using the law of sines. If the law of sines cannot be used, state why. Round sides to the nearest tenth. Solve the triangle using the law of sines. If the law of sines cannot be used, state why. Round sides to the nearest tenth.

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Use the following to answer questions : A projectile is launched from a catapult with initial velocity 350 feet/sec at an angle of 65°. -Find the position of the object after 4 seconds. Round to the nearest hundredth.

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Solve using the law of sines and a scaled drawing. Round to the nearest tenth. If two triangles exist, solve both completely. side b = 20.0 mi \angle B = 51° Side a = 21.6 mi

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Use De Moivre's Theorem to determine whether z = Use De Moivre's Theorem to determine whether z =   is a solution to z<sup>4</sup> + 4z<sup>2</sup> + 16 = 0. is a solution to z4 + 4z2 + 16 = 0.

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Find the amount of work required to move an object along the entire length of v with force F. Assume force is in pounds and distance is in feet. F = Find the amount of work required to move an object along the entire length of v with force F. Assume force is in pounds and distance is in feet. F =   ; v =  ; v = Find the amount of work required to move an object along the entire length of v with force F. Assume force is in pounds and distance is in feet. F =   ; v =

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Vector v1 is a geometric vector representing a car traveling at 15 mph. Vectors v2, v3, and v4 are vectors representing cars traveling at 10 mph, 20 mph, and 5 mph respectively. Draw these vectors given that v4 is traveling the same direction and parallel to v1, while v2 and v3 are traveling in the opposite direction and parallel to v1.

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