Exam 7: Applications of Trigonometry

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Find the absolute value of the complex number. -9 + 2i

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For the point given in rectangular coordinates, find equivalent polar coordinates For the point given in rectangular coordinates, find equivalent polar coordinates   -(  -( For the point given in rectangular coordinates, find equivalent polar coordinates   -(

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Find the component form for the vector with the given magnitude and direction angle Find the component form for the vector with the given magnitude and direction angle   . Round values to the nearest tenth. - . Round values to the nearest tenth. -Find the component form for the vector with the given magnitude and direction angle   . Round values to the nearest tenth. -

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Graph the pair of polar equations on a calculator, together on the same screen, and use the trace feature to estimate the polar coordinates of all points of intersection of the curves. Round to the nearest hundredth, if necessary. -Graph the pair of polar equations on a calculator, together on the same screen, and use the trace feature to estimate the polar coordinates of all points of intersection of the curves. Round to the nearest hundredth, if necessary. -

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Find the magnitude and direction angle (to the nearest tenth) for each vector. Give the measure of the direction angle as an angle in [0,360°]. -0, -2

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Solve the problem. -A force of 659 lb is required to pull a boat up a ramp inclined at 15.0° with the horizontal. How much does the boat weigh? Round to the nearest pound.

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Perform the operation on the given vectors and find the magnitude and direction angle for the new vector. -Given A = 5, 2 and B = 3, 5 A - B

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Provide an appropriate response. -What happens if C = 90° when the law of cosines is applied in the form Provide an appropriate response. -What happens if C = 90° when the law of cosines is applied in the form

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Perform the indicated operation. Use the form <a, b> for vectors. -v = <6, 7>; Find 6v.

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Solve the equation. Write the answer in a + bi form. -Solve the equation. Write the answer in a + bi form. -  - i = 0 - i = 0

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Solve the problem. -A projectile is fired from a height of 8.7 feet with an initial velocity of 151 ft/sec at an angle of 30° with the horizontal. The parametric equations for the path of the projectile are Solve the problem. -A projectile is fired from a height of 8.7 feet with an initial velocity of 151 ft/sec at an angle of 30° with the horizontal. The parametric equations for the path of the projectile are   where x and y are in feet and t is in seconds. Find the total horizontal distance traveled by the projectile. Round Your answer to the nearest tenth of a foot. where x and y are in feet and t is in seconds. Find the total horizontal distance traveled by the projectile. Round Your answer to the nearest tenth of a foot.

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Find the magnitude and direction angle (to the nearest tenth) for each vector. Give the measure of the direction angle as an angle in [0,360°]. -2, 2

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Graph the pair of parametric equations in the rectangular coordinate system. -Graph the pair of parametric equations in the rectangular coordinate system. -

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Provide an appropriate response. -In your own words, explain what De Moivre's Theorem is used for and how to apply it.

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Find the magnitude of the horizontal and the vertical components for the vector with the given magnitude and direction angle Find the magnitude of the horizontal and the vertical components for the vector with the given magnitude and direction angle   Round to the nearest tenth. - Round to the nearest tenth. -Find the magnitude of the horizontal and the vertical components for the vector with the given magnitude and direction angle   Round to the nearest tenth. -

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Change the polar coordinates Change the polar coordinates   to rectangular coordinates (x, y). - to rectangular coordinates (x, y). -Change the polar coordinates   to rectangular coordinates (x, y). -

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Express the given vector as a linear combination of the unit vectors i and j. -Express the given vector as a linear combination of the unit vectors i and j. -

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Determine the number of triangles with the given parts. -a = 4, b = 8, c = 11

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Identify the graph of the pair of parametric equations. -x = -8t + 6, y = -4 - 4t

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Approximate the area of the triangle to the nearest tenth. -Approximate the area of the triangle to the nearest tenth. -

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