To solve the equation \( 8n + 7 = 31 \), follow these steps:
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Subtract 7 from both sides: \[ 8n + 7 - 7 = 31 - 7 \] \[ 8n = 24 \]
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Divide both sides by 8: \[ n = \frac{24}{8} \] \[ n = 3 \]
The solution is \( n = 3 \).
7 answers
To solve the equation \( 8n + 7 = 31 \), follow these steps:
Subtract 7 from both sides: \[ 8n + 7 - 7 = 31 - 7 \] \[ 8n = 24 \]
Divide both sides by 8: \[ n = \frac{24}{8} \] \[ n = 3 \]
The solution is \( n = 3 \).
To start solving the equation \( -5 = -13 + 4x \), the first step is to isolate the term containing \( x \). You can do this by adding \( 13 \) to both sides of the equation:
\[ -5 + 13 = -13 + 13 + 4x \]
This simplifies to:
\[ 8 = 4x \]
Now you can proceed to solve for \( x \).
In the given options for the equation \( -5 = -13 + 4x \), the correct first step to isolate the term with \( x \) is:
D: add 13 to both sides.
This step simplifies the equation and helps you solve for \( x \). After this step, you would then divide by 4 to find the value of \( x \).
Let's solve the equation \(-5 = -13 + 4x\) to verify the solution:
Start with the original equation: \[ -5 = -13 + 4x \]
Add \(13\) to both sides: \[ -5 + 13 = 4x \] \[ 8 = 4x \]
Divide both sides by \(4\): \[ x = \frac{8}{4} \] \[ x = 2 \]
The solution is indeed \(x = 2\).
So, the response "The solution to \(-5 = -13 + 4x\) is \(x = 2\)" is True.