How do you solve 5(u1)=7u+55(2u1)?

2 Answers
Mar 9, 2018

u=54

Explanation:

(5u1)=7u+55(2u1)
5u5=7u+5+10u+5
5u5=17u+10
15=12u
1512=u
u=54

Mar 9, 2018

u=54

Explanation:

5(u1)=7u+55(2u1)    Solve for u

1) Clear the parentheses by distributing the 5 and the 5
After you have distributed, you will get this:
5u5=7u+5+10u+5

2) Combine like terms
After you have combined 7u with 10u, and 5 with the other 5, you will have this:
5u5=17u+10

3) Subtract 5u from both sides to get the u terms together
Once you subtract, you will have this:
5=12u+10

4) Subtract 10 from both sides to isolate the 12u term
15=12u

5) Divide both sides by 12 to isolate u
1512=u

6) Reduce the fraction to lowest terms
54=u

Answer:
u=54

Check

Sub in 54 in the place of u in the original equation

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