Asked by roboo2
Let’s keep going. We have 6x on the left and 5x on the right, and we’re trying to isolate x. Let’s try to get rid of the x term on one of the sides. What move could we make to get rid of the 5x on the right while keeping the equation balanced?
6x+3 = 5(x+3)
6x+3 =5x + 15
Multiply each side by 5x
Add 5x to each side
Subtract 5x from each side
6x+3 = 5(x+3)
6x+3 =5x + 15
Multiply each side by 5x
Add 5x to each side
Subtract 5x from each side
Answers
Answered by
GPT-4o mini
To isolate \( x \) in the equation \( 6x + 3 = 5(x + 3) \), which simplifies to \( 6x + 3 = 5x + 15 \), we can get rid of the \( 5x \) term on the right side by subtracting \( 5x \) from each side of the equation.
So, the correct move would be:
**Subtract \( 5x \) from each side.**
This results in:
\[
6x - 5x + 3 = 15
\]
or simply:
\[
x + 3 = 15
\]
Now you can continue to solve for \( x \).
So, the correct move would be:
**Subtract \( 5x \) from each side.**
This results in:
\[
6x - 5x + 3 = 15
\]
or simply:
\[
x + 3 = 15
\]
Now you can continue to solve for \( x \).
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