It looks like you might be trying to write an equation involving the variable \( g \). Based on what you've written, I think you intended to write something like this:

\[
g + 3 = 4
\]

Is that correct? If so, here's how we can solve for \( g \):

### Step 1: Isolate \( g \)
To solve for \( g \), subtract 3 from both sides:

\[
g = 4 - 3
\]

### Step 2: Simplify the right-hand side
\[
g = 1
\]

So, the solution is \( g = 1 \).

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Would you like more details on any of the steps? Or do you have another question?

Here are 5 questions that relate to solving similar equations:

1. How would you solve \( g + 5 = 10 \)?
2. What if the equation were \( g - 3 = 7 \)?
3. How would you solve for \( g \) if the equation was \( 2g + 3 = 7 \)?
4. Can you solve \( g + 3 = -1 \)?
5. What happens if the equation has fractions, like \( \frac{g}{2} + 1 = 3 \)?

**Tip:** Always remember to perform the same operation on both sides of an equation to keep it balanced.

Learn how to solve the linear equation g + 3 = 4 with a simple step-by-step solution. This problem is ideal for understanding the basics of algebra and linear equations, suitable for students in Grades 5-7.

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