DISCUSS DISCOVER PROVE WRITE 59. DISCUSS - DISCOVER: Using Distances to Solve Absolute Value Inequalities Recall that | a – b| is the distance between a and b on the number line. For any number x, what do |x - 1| and | x – 3| represent? Use this interpretation to solve the inequality |x – 1|< |x – 3| geometrically. In general, if a < b, what is the solution of the inequality il9 – x | > | v – x

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
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ISBN:9780079039897
Author:Carter
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Chapter5: Linear Inequalities
Section5.3: Solving Multi-step Inequalities
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DISCUSS ■ DISCOVER: Using Distances to Solve Absolute
Value Inequalities R

DISCUSS
DISCOVER
PROVE
WRITE
59. DISCUSS - DISCOVER: Using Distances to Solve Absolute
Value Inequalities Recall that | a – b| is the distance
between a and b on the number line. For any number x, what
do |x - 1| and | x – 3| represent? Use this interpretation
to solve the inequality |x – 1|< |x – 3| geometrically. In
general, if a < b, what is the solution of the inequality
il9 – x | > | v – x
Transcribed Image Text:DISCUSS DISCOVER PROVE WRITE 59. DISCUSS - DISCOVER: Using Distances to Solve Absolute Value Inequalities Recall that | a – b| is the distance between a and b on the number line. For any number x, what do |x - 1| and | x – 3| represent? Use this interpretation to solve the inequality |x – 1|< |x – 3| geometrically. In general, if a < b, what is the solution of the inequality il9 – x | > | v – x
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