14. A(4. 0), B(12, 4), C10, 8), D(2, 4)15.16. A(-4, -1), B(O,-3), C4, 0), D(-1, 5)17. A(2,-6), B(8,-2), CO, 4), DX-6,0)18. PQRS is a square. What are the coordinates of R and S?P(-3.0Discovering Geometry Practic02003 Key CuCHAPTER S

All sides of square are equal and mid point of SQ and RP are equal.

Answered: 8. PQRS is a square. What are the…

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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Gans Chapter 3: Section 9. Please do Exercise 6a only. 6a) Given any right triangle, show how to obtain from it a triangle whose defect is twice as great.
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30 2 B What is true about this triangle? Select TWO options. A The height of this triangle must be 4/3. The hypotenuse must be equal to 1 The hypotenuse must be equal to 4 22 This is a 30- 60 – 90 triangle. C2022 Illuminate EducationTM, Inc. B.
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EXAMPLE 4 Use a Hyperbola to Model a Real-World Situation Some telescopes use a hyperbolic mirror. Light is directed inward at the hyperbolic mirror. It is reflected through a hole in the parabolic mirror is shown on a coordinate plane. What equation can be used to represent the toward a focus, where it can be captured by a detector. A hyperbolic mirror mirror? How far must the detector be placed from the mirror? Hyperbolic Secondary Mirror Parabolic Primary Mirror Focal Point F mirror (6, 3) d focus/ (5,0) focus One of the vertices is at (5, 0), so a = 5. A given point on the hyperbola is (6, 3). y² = 1 6² = 1 62 32 52 6² 36 The foci are on the x-axis, so this is a horizontal hyperbola. Use the form 9 35-2=1 x²y² a²b² = 1. 36b²-225= 256² 11b² = 225 b² = 20.5 The equation that models this hyperbolic mirror is - 20.5 = 1. The detector would have to be placed at the focus of the other branch of the hyperbola, at the point (-c, 0). Since c²= a² + b², the coordinates for the detector are…
Subject: calculus
? A Given the midpoint B (-41, 23), create 2 different set of end points that don't have the same x or y value of the midpoint. Verify your points by solving for the midpoint and identify them as points G and H. Show your work to prove your answer. Use the paperclip button below to attach files. * Student can enter max 3000 characters X DG B I U | ΞΩ

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8. PQRS is a square. What are the coordinates of R and S? Pt-3.0 Discovering Geometry Practie 02003 Key Cua CHAPTER 5