Exam 10: Topics in Analytic Geometry
Exam 1: Functions and Their Graphs150 Questions
Exam 2: Solving Equations and Inequalities150 Questions
Exam 3: Polynomial and Rational Functions150 Questions
Exam 4: Exponential and Logarithmic Functions150 Questions
Exam 5: Trigonometric Functions150 Questions
Exam 6: Analytic Trigonometry150 Questions
Exam 7: Additional Topics in Trigonometry150 Questions
Exam 8: Linear Systems and Matrices150 Questions
Exam 9: Sequences, Series, and Probability150 Questions
Exam 10: Topics in Analytic Geometry150 Questions
Exam 11: Prerequisites150 Questions
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Identify the conic by writing the equation in standard form. 

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Find the standard form of the equation of the ellipse with vertices
and eccentricity
.


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Identify the conic by writing the equation in standard form. 

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Find the equation of the parabola with vertex at (0, 0) and focus at (0, 4).
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Find the equation of the parabola with vertex at (0, 0) and focus at (0, 3).
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Any sound from one focus of an ellipse reflects off the ellipse directly back to the other focus. This property explains whispering galleries such as Statuary Hall in Washington, D.C. The whispering gallery shown in illustration has the shape of a semi-ellipse. Find the distance sound travels as it leaves focus F and returns to focus F'. 

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Find the standard form of the equation of the hyperbola with the given characteristics. vertices:
foci: 


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In a suspension bridge, the shape of the suspension cables is parabolic. The bridge shown in the figure has towers that are 1000 m apart, and the lowest point of the suspension cables is 200 m below the top of the towers. Find the equation of the parabolic part of the cables, placing the origin of the coordinate system at the lowest point of the cable. NOTE: This equation is used to find the length of the cable needed in the construction of the bridge. 

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Find the standard form of the equation of the hyperbola with the given characteristics. foci:
asymptotes: 


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Find the standard form of the equation of the parabola and determine the coordinates of the focus. 

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Find the standard form of the equation of the hyperbola with the given characteristics. foci:
asymptotes: 


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Give the coordinates of the circle's center and its radius. 

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Write the equation of the ellipse that has its center at the origin, focus at (2, 0) and vertex at (7, 0).
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Find the standard form of the equation of the hyperbola with the given characteristics. vertices:
foci: 


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