Question

solve 5+x+2=8+x-7

Answer 1

\[5+\sqrt{x+2=8+}\sqrt{x-7}\]

Answer 2

The last equation isn't possible. A square root cannot go across an equality.

Answer 3

\[5+\sqrt{x+2}=8+\sqrt{x-7}\]

Answer 4

\[5 + \sqrt{x+2} = 8 + \sqrt{x-7}\]

Answer 5

square both sides

Answer 6

Let's solve your equation step-by-step.
5+x+2=8+x−7
Step 1: Simplify both sides of the equation.
5+x+2=8+x−7
Simplify: (Show steps)
x+7=x+1
Step 2: Subtract x from both sides.
x+7−x=x+1−x
7=1
Step 3: Subtract 7 from both sides.
7−7=1−7
0=−6

Answer 7

so no solutions

Answer 8

25 + x + 2 = 64 + x - 7 simplify and solve for x

Answer 9

because x is eliminated

Answer 10

This can't be solved your equation is not correctly typed.
27 does not equal 57