Solve x to determine if the equation has one , none or infinite solution 6(12x+4)-24=12x
Let us start by simplifying the equation:
6(12x + 4) - 24 = 12x
Distribute 6 to both terms inside the parentheses:
72x + 24 - 24 = 12x
Combine like terms:
72x = 12x
Now, let us subtract 12x from both sides:
72x - 12x = 12x - 12x
60x = 0
Finally, divide both sides by 60:
x = 0
So, the equation has only one solution, which is x = 0.
To solve the equation, let's simplify both sides:
6(12x + 4) - 24 = 12x
First, distribute the 6 to both terms inside the parentheses:
72x + 24 - 24 = 12x
Simplify the equation:
72x = 12x
Next, subtract 12x from both sides:
72x - 12x = 0
This simplifies to:
60x = 0
Now divide both sides of the equation by 60:
x = 0
So, the equation has only one solution, which is x = 0.
To determine the solutions for the equation 6(12x + 4) - 24 = 12x, we will simplify and rearrange the equation to solve for x.
First, let's simplify the equation:
72x + 24 - 24 = 12x
Combining like terms:
72x = 12x
Next, we want to isolate the variable x on one side of the equation, so let's subtract 12x from both sides:
72x - 12x = 0
This simplifies to:
60x = 0
Now, to find the value of x, we need to divide both sides of the equation by 60:
(60x) / 60 = 0 / 60
x = 0
Therefore, the equation has a single solution, which is x = 0.