1. Match parts a to f with possibilities (i), (ii), (ii). Explain your choices. It might be helpful to look at these visually, using the 3D graphing tool provided in the lesson overview la. An algebraic solution yields a false statement (i) The three equations have an infınite number of solutions b. An algebraic solution yields a true statement C. The planes do not intersect (ii) The three equations have no solution d. The planes intersect in a common point е. The planes intersect in a common line (iii) The three equations have exactly one solution f. The planes intersect in a common plane

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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1. Match parts a to f with possibilities (i), (ii), (ii) Explain your choices. It might be helpful to look at these visually, using the 3D graphing tool provided in
the lesson overview
la.
An algebraic solution yields a false statement
(i)
The three equations have an infinite number of solutions
b.
An algebraic solution yields a true statement
c.
The planes do not intersect
(ii)
The three equations have no solution
d.
The planes intersect in a common point
le.
The planes intersect in a common line
(ii)
The three equations have exactly one solution
f.
The planes intersect in a common plane
Transcribed Image Text:1. Match parts a to f with possibilities (i), (ii), (ii) Explain your choices. It might be helpful to look at these visually, using the 3D graphing tool provided in the lesson overview la. An algebraic solution yields a false statement (i) The three equations have an infinite number of solutions b. An algebraic solution yields a true statement c. The planes do not intersect (ii) The three equations have no solution d. The planes intersect in a common point le. The planes intersect in a common line (ii) The three equations have exactly one solution f. The planes intersect in a common plane
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