# Solve using the Square Root Property (3v-1)(5-v)=0 (3v-1)(5-v)=0
If any individual factor on the left side of the equation is equal to 0, the entire expression will be equal to 0.
3v-1=0
5-v=0
Set the first factor equal to 0 and solve.
Set the first factor equal to 0.
3v-1=0
Add 1 to both sides of the equation.
3v=1
Divide each term by 3 and simplify.
Divide each term in 3v=1 by 3.
3v3=13
Cancel the common factor of 3.
Cancel the common factor.
3v3=13
Divide v by 1.
v=13
v=13
v=13
v=13
Set the next factor equal to 0 and solve.
Set the next factor equal to 0.
5-v=0
Subtract 5 from both sides of the equation.
-v=-5
Multiply each term in -v=-5 by -1
Multiply each term in -v=-5 by -1.
(-v)⋅-1=(-5)⋅-1
Multiply (-v)⋅-1.
Multiply -1 by -1.
1v=(-5)⋅-1
Multiply v by 1.
v=(-5)⋅-1
v=(-5)⋅-1
Multiply -5 by -1.
v=5
v=5
v=5
The final solution is all the values that make (3v-1)(5-v)=0 true.
v=13,5
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