Solve for x (literal equations):
c = b – bx
To solve for x, we need to isolate x on one side of the equation.
Given: c = b - bx
First, we can start by moving the term with x to one side, using the distributive property:
c + bx = b
Next, we can subtract c from both sides to get rid of the constant term on the left side:
bx = b - c
Finally, divide both sides of the equation by b to solve for x:
x = (b - c)/b
To solve for x, we want to isolate the variable x on one side of the equation.
Given equation: c = b - bx
Step 1: Distribute the b to the bx term:
c = b - bx becomes c = b(1 - x)
Step 2: Subtract b from both sides:
c - b = b(1 - x) - b
Step 3: Simplify the right side of the equation:
c - b = b - bx
Step 4: Rearrange the equation to isolate the variable x:
c - b = -bx
Step 5: Multiply both sides by -1:
-(c - b) = x
Step 6: Simplify the left side of the equation:
-b + c = x
So, the value of x is -b + c.
To solve for x in the given equation c = b - bx, we will follow these steps:
Step 1: Isolate the term with x on one side of the equation.
We can start by subtracting b from both sides of the equation:
c - b = b - bx - b
Simplifying, we get:
c - b = -bx
Step 2: Divide both sides of the equation by -b.
When we divide both sides by -b, it will cancel out the coefficient -b from the right side of the equation:
(c - b) / -b = (-bx) / -b
This simplifies to:
(c - b) / -b = x
Step 3: Simplify the equation further.
By dividing (c - b) by -b, we get the value of x:
x = (c - b) / -b
So, the solution for x in the given equation c = b - bx is x = (c - b) / -b.