QUESTION IMAGE
Question
resolver para x.
x - u = v
x =
Step1: Isolate x by adding u to both sides
To solve for \( x \) in the equation \( x - u = v \), we use the addition property of equality. We add \( u \) to both sides of the equation to isolate \( x \).
\[
x - u + u = v + u
\]
Step2: Simplify both sides
Simplifying the left side, \( -u + u = 0 \), so we are left with \( x \) on the left side. The right side remains \( v + u \).
\[
x = v + u
\]
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\( x = u + v \)