Solve |2x - 5| = 4. {x | x = -4.5 or x = 4.5} {x | x = 0.5 or x = 4.5} {x | 0.5 < x < 4.5}
are these all different problems? or are you telling us what we replace "x" with?
|4| does thtat equal four or -4
When something has the absolute value brackets: \[\left| \right|\] it is talking about how far away the number is from zero on a number line.
so -4
so in your case, \[\left| -4 \right|\] would still be +4 because it is four points away from zero on a number line. does that make sense?
i plugged a and b in and they both dont work so i think its c can you check??
its b or c actually im not shure
To solve an absolute value equation like yours, solve the compound equation below: 2x - 5 = 4 or 2x - 5 = -4
Solve each simple equation and keep the word "or" between solutions. That is you final answer.
isnt ther no soulution to thta tho
Can you solve 2x - 5 = 4?
4.5
so its a ????
You are correct. x = 4.5 for the left equation. Now do the right equation. 2x - 5 = 4 or 2x - 5 = -4 Add 5 to both sides of both equations: 2x = 9 or 2x = 1 Divide both sides of both equations by 2. x = 4.5 or x = 0.5
so its c
No. This problem has no greater than or less than. It is strictly an equation. The answer is b.
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