Exam 10: Parametric Equations and Polar Coordinates
Exam 1: Functions and Models160 Questions
Exam 2: Limits and Derivatives160 Questions
Exam 3: Differentiation Rules160 Questions
Exam 4: Applications of Differentiation159 Questions
Exam 5: Integrals160 Questions
Exam 6: Applications of Integration160 Questions
Exam 7: Techniques of Integration160 Questions
Exam 8: Further Applications of Integration160 Questions
Exam 9: Differential Equations160 Questions
Exam 10: Parametric Equations and Polar Coordinates160 Questions
Exam 11: Infinite Sequences and Series160 Questions
Exam 12: Vectors and the Geometry of Space159 Questions
Exam 13: Vector Functions160 Questions
Exam 14: Partial Derivatives158 Questions
Exam 15: Multiple Integrals160 Questions
Exam 16: Vector Calculus160 Questions
Exam 17: Second-Order Differential Equations160 Questions
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In the LORAN (LOng RAnge Navigation) radio navigation system, two radio stations located at A and B transmit simultaneous signals to a ship or an aircraft located at P.The onboard computer converts the time difference in receiving these signals into a distance difference
and this, according to the definition of a hyperbola, locates the ship or aircraft on one branch of a hyperbola (see the figure).Suppose that station B is located
mi due east of station A on a coastline.A ship received the signal from B
microseconds (
before it received the signal from A.Assuming that radio signals travel at a speed of
and if the ship is due north of B, how far off the coastline is the ship? Round yourAnswer to the nearest mile.Select the correct Answer 






(Multiple Choice)
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Write a polar equation in r and
of a hyperbola with the focus at the origin, with the eccentricity
and directrix 



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-Find an equation of the tangent to the curve at the point corresponding to the given value of the parameter. 

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-Suppose a planet is discovered that revolves around its sun in an elliptical orbit with the sun at one focus.Its perihelion distance (minimum distance from the planet to the sun) is approximately
km, and its aphelion distance (maximum distance from the planet to the sun) is approximately
km.Approximate the eccentricity of the planet's orbit.Round to three decimal places.


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-Write a polar equation in
and
of an ellipse with the focus at the origin, with the eccentricity
and directrix 




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-Find the area of the region enclosed by one loop of the curve. 

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-The planet Mercury travels in an elliptical orbit with eccentricity
Its minimum distance from the Sun is
km.If the perihelion distance from a planet to the Sun is
and the aphelion distance is
, find the maximum distance (in km) from Mercury to the Sun.




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-The graph of the following curve is given.Find the area that it encloses. 

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Find parametric equations to represent the line segment from
Select the correct Answer

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Find the area of the region that lies inside the first curve and outside the second curve. 

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-Use a graph to estimate the values of
for which the curves
and
intersect.Round yourAnswer to two decimal places.



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The orbit of Hale-Bopp comet, discovered in 1995, is an ellipse with eccentricity
and one focus at the Sun.The length of its major axis is
AU.[An astronomical unit (AU) is the mean distance between Earth and the Sun, about 93 million miles.] Find the maximum distance from the comet to the Sun.(The perihelion distance from a planet to the Sun is
and the aphelion distance is
Find theAnswer in AU and round to the nearest hundredth.
![The orbit of Hale-Bopp comet, discovered in 1995, is an ellipse with eccentricity and one focus at the Sun.The length of its major axis is AU.[An astronomical unit (AU) is the mean distance between Earth and the Sun, about 93 million miles.] Find the maximum distance from the comet to the Sun.(The perihelion distance from a planet to the Sun is and the aphelion distance is Find theAnswer in AU and round to the nearest hundredth.](https://storage.examlex.com/TB8680/11ebbd2f_d072_a933_8a0a_5f06fed423e3_TB8680_11.jpg)
![The orbit of Hale-Bopp comet, discovered in 1995, is an ellipse with eccentricity and one focus at the Sun.The length of its major axis is AU.[An astronomical unit (AU) is the mean distance between Earth and the Sun, about 93 million miles.] Find the maximum distance from the comet to the Sun.(The perihelion distance from a planet to the Sun is and the aphelion distance is Find theAnswer in AU and round to the nearest hundredth.](https://storage.examlex.com/TB8680/11ebbd2f_d072_a934_8a0a_d115710c0705_TB8680_11.jpg)
![The orbit of Hale-Bopp comet, discovered in 1995, is an ellipse with eccentricity and one focus at the Sun.The length of its major axis is AU.[An astronomical unit (AU) is the mean distance between Earth and the Sun, about 93 million miles.] Find the maximum distance from the comet to the Sun.(The perihelion distance from a planet to the Sun is and the aphelion distance is Find theAnswer in AU and round to the nearest hundredth.](https://storage.examlex.com/TB8680/11ebbd2f_d072_a935_8a0a_ebff3e68ca03_TB8680_11.jpg)
![The orbit of Hale-Bopp comet, discovered in 1995, is an ellipse with eccentricity and one focus at the Sun.The length of its major axis is AU.[An astronomical unit (AU) is the mean distance between Earth and the Sun, about 93 million miles.] Find the maximum distance from the comet to the Sun.(The perihelion distance from a planet to the Sun is and the aphelion distance is Find theAnswer in AU and round to the nearest hundredth.](https://storage.examlex.com/TB8680/11ebbd2f_d072_d046_8a0a_c9687b9ba30a_TB8680_11.jpg)
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-A cross-section of a parabolic reflector is shown in the figure.The bulb is located at the focus and the opening at the focus is 18 cm.Find an equation of the parabola.Let
be the origin.Find the diameter of the opening
cm from the vertex. 



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Find the surface area generated by rotating the lemniscate
about the line 


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Describe the motion of a particle with position
as t varies in the given interval




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-Find the surface area generated by rotating the lemniscate
about the line 


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-Find the exact area of the surface obtained by rotating the given curve about the x-axis. 

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