Write the absolute value equations in the form |x-b|=c (where b is a number and c can be either a number or an expression) that has the following solution set

all numbers such that x ≤ 5

all numbers such that x ≥ -1.3

Write the absolute value equations in the form |x-b|=c (where b is a number and c can be either a number or an expression) that has the following solution set

all numbers such that x ≤ 5

all numbers such that x ≥ -1.3

Answer:Step-by-step explanation:absolutevalueequationsin the form of|x-b|= c(where b is a number and c can be either a number or an expression) that has the following solutionsetnumberssuch thatx ≤ 5and allnumberssuch thatx ≥ -1.3will bex -5 ≤ 0andx + 1.3 ≥ 0.## What is the absolute value equation?

Isolatethe absolutenumberon one side of theequationto solve an equationcontainingtheabsolutevalue.equationsby changing theirrespectivecontents to thepositiveandnegativevalues of thevariableon the other side of theequation.absolutevalue equation is theequationthat has a realabsolutevaluenotimaginary andnotbinary.modefunction, it could be twovaluesif the mode is goingnegativeorpositive.equation|x-b| = c andconstraintissubstitutingwe will getx -5 ≤ 0andx + 1.3 ≥ 0.absolute value equation