Hello I need help with this problem. I need to identify if the equation is identity, contradiction, or conditional equation.

-(5x-3)+2x=11-4(x+2)

To determine if the equation -(5x - 3) + 2x = 11 - 4(x + 2) is an identity, contradiction, or conditional equation, we need to simplify it and analyze the result.

First, let's simplify the equation step by step:
-(5x - 3) + 2x = 11 - 4(x + 2)
-5x + 3 + 2x = 11 - 4x - 8
-5x + 2x + 4x = 11 - 8 - 3
x = 0

Now that we have simplified the equation to x = 0, we can make a determination:

1. If the equation is an identity, it means that the equation is true for all values of x. In this case, x = 0 is the only solution. The equation is not an identity.

2. If the equation is a contradiction, it means that there are no solutions that satisfy the equation. In this case, x = 0 is the only solution, so the equation is not a contradiction.

3. If the equation is a conditional equation, it means that there is a specific condition or range of values for x that satisfy the equation. In this case, since x = 0 is the only solution, the equation is a conditional equation.

Therefore, the equation -(5x - 3) + 2x = 11 - 4(x + 2) is a conditional equation.