A reflecting telescope is purchased by a library for a new astronomy program. The telescope has a horizontal parabolic frame and contains two mirrors, 3 inches apart from each other- the first in the base and the second at the focal point. The astronomy teacher would like to attach a digital monitoring system on the edge of the telescope, creating a straight line distance above the focal point. Assuming that the telescope is placed on the edge of the roof in such a way that it is parallel to the ground, the position of the monitoring system, in relationship to the distance between the base and the focal point is modeled by the equation, x = 12 y (x = the distance between the base and the focal point; y= the height of the 12 monitoring system). Rewrite the model so that the height of the digital monitoring system is a function of the distance between the base and the focal point of the telescope. How high above the focal point is the digital monitoring system attached to the telescope? Include your function and the height, rounded to the nearest tenth of an inch, in your final answer. UPLOAD WRITER

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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A reflecting telescope is purchased by a library for a new astronomy program. The telescope has a
horizontal parabolic frame and contains two mirrors, 3 inches apart from each other- the first in the base
and the second at the focal point. The astronomy teacher would like to attach a digital monitoring system
on the edge of the telescope, creating a straight line distance above the focal point. Assuming that the
telescope is placed on the edge of the roof in such a way that it is parallel to the ground, the position of
the monitoring system, in relationship to the distance between the base and the focal point is modeled
by the equation, x =
y (x = the distance between the base and the focal point; y= the height of the
12
monitoring system).
Rewrite the model so that the height of the digital monitoring system is a function of the distance
between the base and the focal point of the telescope. How high above the focal point is the digital
monitoring system attached to the telescope? Include your function and the height, rounded to the
nearest tenth of an inch, in your final answer.
UPLOAD
WRITER
MacBo
Transcribed Image Text:A reflecting telescope is purchased by a library for a new astronomy program. The telescope has a horizontal parabolic frame and contains two mirrors, 3 inches apart from each other- the first in the base and the second at the focal point. The astronomy teacher would like to attach a digital monitoring system on the edge of the telescope, creating a straight line distance above the focal point. Assuming that the telescope is placed on the edge of the roof in such a way that it is parallel to the ground, the position of the monitoring system, in relationship to the distance between the base and the focal point is modeled by the equation, x = y (x = the distance between the base and the focal point; y= the height of the 12 monitoring system). Rewrite the model so that the height of the digital monitoring system is a function of the distance between the base and the focal point of the telescope. How high above the focal point is the digital monitoring system attached to the telescope? Include your function and the height, rounded to the nearest tenth of an inch, in your final answer. UPLOAD WRITER MacBo
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