Consider the surface shown in the figure below: Let h, k, r, m, n, te R such that t > m > 0 and t > n > 0. A general equation corresponding to anterior surface is: A) B) D) - (x - h)² m² (x - h)² m² (x - h)² m² (x − h)² m² + = 1 + (y - k)² n² = 1 (y - k)² t² (y - k)² n² 1+ (z — r.) ² t2 - (z-r)² t² (z-r)² n² (z-r)² t2 (y - k) ² n²

Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter85: Hexadecimal Numeration System
Section: Chapter Questions
Problem 5A
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Consider the surface shown in the figure below:
Let h, k, r, m, n, t € R such that t > m > 0 and t > n > 0. A general equation
corresponding to anterior surface is:
A)
B)
D)
(x - h) ² (y - k)²
+
m²
n²
(x - h)²
m²
(x - h)²
m²
- h)²
m²
(x -
= 1-
+
(y - k)²
n²
= 1
= 1-
(y - k)²
t2
= 1+
(z — r)²
t2
(z −r)²
n²
(z-r)²
t2
(z- - r)² (y - k) ²
t²
n²
Transcribed Image Text:Consider the surface shown in the figure below: Let h, k, r, m, n, t € R such that t > m > 0 and t > n > 0. A general equation corresponding to anterior surface is: A) B) D) (x - h) ² (y - k)² + m² n² (x - h)² m² (x - h)² m² - h)² m² (x - = 1- + (y - k)² n² = 1 = 1- (y - k)² t2 = 1+ (z — r)² t2 (z −r)² n² (z-r)² t2 (z- - r)² (y - k) ² t² n²
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