Exam 6: Topics-In-Analytic-Geometry
Exam 1: Trigonometry393 Questions
Exam 2: Analytic-Trigonometry266 Questions
Exam 3: Additional-Topics-In-Trigonometry203 Questions
Exam 4: Complex-Numbers275 Questions
Exam 5: Exponential-And-Logarithmic-Functions261 Questions
Exam 6: Topics-In-Analytic-Geometry554 Questions
Exam 7: Prerequisites613 Questions
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Find the inclination Θ (in degrees) of the line with a slope of m.Round your answer to one decimal places.

(Multiple Choice)
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A straight road rises with an inclination of 0.21 radian from the horizontal (see figure).Find the slope of the road and the change in elevation (x) over a two-mile stretch of the road.Round your answer to four decimal places for the m round your answers to nearest whole number for change in elevation.


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Find the angle
(in radians and degrees) between the lines.Round your answer to four decimal places for radians and round your answer to one decimal places for degree.




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Select the curve represented by the parametric equations.
Cycloid:

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Select the curve represented by the parametric equations.


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By using a graphing utility select the correct graph of the polar equation.Identify the graph.

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Find the standard form of the equation of the parabola with the given characteristics.
Vertex:
; focus:


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Find the vertex and focus of the parabola from the given equation and select its graph.

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Identify the conic by writing the equation in standard form.

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Determine the angle
through which the axes are rotated.Round your answer to two decimal places.


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A simply supported beam is 12 meters long and has a load at the center (see figure).
Where,
The deflection of the beam at its center is 2 centimeters.Assume that the shape of the deflected beam is parabolic.Write an equation of the parabola.(Assume that the origin is at the center of the deflected beam.)


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Select the graph of
over the interval.Describe the part of the graph obtained in this case.


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Find the vertex and focus of the parabola from the given equation and select its graph.

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Find the standard form of the equation of the parabola with the given characteristic(s) and vertex at the origin.
Focus: (0,-2)
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Select the graph of the polar equation using symmetry, zeros, maximum r-values, and any other additional points.

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