[tex]\frac{2(x+2^{2})}{4}[/tex]Answer: X = 4
Step-by-step explanation:
1/4(2(x - 1) + 10) = x
For this equation Just remember pemdos. So you start in the parenthesis using the distribute property.
1/4((2x - 2) + 10) = x
Now you would add common like terms
(1/4 (2x + 8) = x
Now you are close and must divide the whole thing
[tex]\frac{2x+8}{4}[/tex] = x
Now we deal with primes Yay
[tex]\frac{2x+2^{3} }{4}[/tex] = x
Now we need to factor GCF
[tex]\frac{2(\frac{2x}{2} + \frac{2^{3} }{2}) }{4}[/tex] = x
now we reduce fraction
[tex]\frac{2(x+2^{3-1})}{4}[/tex] = x
now follow pemdos
[tex]\frac{2(x+2^{2})}{4}[/tex] = x
[tex]\frac{2(x+4)}{4}[/tex] = x
[tex]\frac{x + 4}{2}[/tex]
x + 4 = 2x
now minus x from both sides
4 = x