Line rLine sLine t-13-1-13The table given shows some r-values and their corresponding y-values for points on the graphs of three different lines in the zy-plane. Which TWO of the following statements supplies a reasonthat correctly supports a graphical relationship between pairs of the lines or among all of the lines?ABecause the graphs of the lines r and s have the same slope, the lines are parallel.BBecause the graphs of the lines r and t have the same slope, the lines are perpendicular.CBecause the product of the slopes of lines r and t is -1, the lines are parallel.Sign outhovo&%2324678.34. The table given shows some r-values and their corresponding y-values for points on the graphs of three different lines in the ry-plane. Which TWO of the following statements supplies a reasonthat correctly supports a graphical relationship between pairs of the lines or among all of the lines?ABecause the graphs of the lines r and s have the same slope, the lines are parallel.BBecause the graphs of the lines r and t have the same slope, the lines are perpendicular.Because the product of the slopes of lines r and t is -1. the lines are parallel.DBecause the product of the slopes of lines r and t is – 1, the lines are perpendicular.EBecause the ratio of the slopes of the lines r and s is -1, the lines are perpendicular.FBecause the graphs of all three lines intersect, it is not possible for any pair of the lines to be parallel.Sign out

For line r, From the given table, The points through which the line r passes are, x1, y1=-1, 3x2,…

Liner Line s Line t -1 3 -1 1 1 1 -1 3 The table given shows some -values and their corresponding y-values for points on the graphs of three different lines in the ay-plane. Which TWO of the following statements supplies a reaso that correctly supports a graphical relationship between pairs of the lines or among all of the lines? A Because the graphs of the lines r and s have the same slope, the lines are parallel.

Liner Line s Line t -1 3 -1 1 1 1 -1 3 The table given shows some -values and their corresponding y-values for points on the graphs of three different lines in the ay-plane. Which TWO of the following statements supplies a reaso that correctly supports a graphical relationship between pairs of the lines or among all of the lines? A Because the graphs of the lines r and s have the same slope, the lines are parallel.

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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Question

Line r
Line s
Line t
-1
3
-1
-1
3
The table given shows some r-values and their corresponding y-values for points on the graphs of three different lines in the zy-plane. Which TWO of the following statements supplies a reason
that correctly supports a graphical relationship between pairs of the lines or among all of the lines?
A
Because the graphs of the lines r and s have the same slope, the lines are parallel.
B
Because the graphs of the lines r and t have the same slope, the lines are perpendicular.
C
Because the product of the slopes of lines r and t is -1, the lines are parallel.
Sign out
hovo
&
%23
24
6
7
8.
3
4.

The table given shows some r-values and their corresponding y-values for points on the graphs of three different lines in the ry-plane. Which TWO of the following statements supplies a reason
that correctly supports a graphical relationship between pairs of the lines or among all of the lines?
A
Because the graphs of the lines r and s have the same slope, the lines are parallel.
B
Because the graphs of the lines r and t have the same slope, the lines are perpendicular.
Because the product of the slopes of lines r and t is -1. the lines are parallel.
D
Because the product of the slopes of lines r and t is – 1, the lines are perpendicular.
E
Because the ratio of the slopes of the lines r and s is -1, the lines are perpendicular.
F
Because the graphs of all three lines intersect, it is not possible for any pair of the lines to be parallel.
Sign out

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