When Kara puts 6 in the box, the equation is true. Which equation did Kara use? OA $$ 60+\square=9 $$ O\& $$ 54+\square=9 $$ OQ $$ 48+\square=9 $$

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To determine which equation Kara used, we need to substitute $$ 6 $$ for the box (represented by $$ \square $$) in each equation and see which one results in a true statement.

Let's evaluate each option:

1. **Option A:** $$ 60 + \square = 9 $$
   - Substitute $$ \square $$ with $$ 6 $$:
   $$
   60 + 6 = 9 \quad \text{(This simplifies to } 66 = 9\text{, which is false)}
   $$

2. **Option B:** $$ 54 + \square = 9 $$
   - Substitute $$ \square $$ with $$ 6 $$:
   $$
   54 + 6 = 9 \quad \text{(This simplifies to } 60 = 9\text{, which is false)}
   $$

3. **Option C:** $$ 48 + \square = 9 $$
   - Substitute $$ \square $$ with $$ 6 $$:
   $$
   48 + 6 = 9 \quad \text{(This simplifies to } 54 = 9\text{, which is false)}
   $$

None of the equations are true when substituting $$ 6 $$ into the box. It seems there might be a misunderstanding in the problem statement or the options provided.

If you meant to find an equation that equals $$ 9 $$ when $$ 6 $$ is added to a number, we can set up the equation as follows:

Let $$ x $$ be the number we are looking for:
$$
x + 6 = 9
$$
Solving for $$ x $$:
$$
x = 9 - 6 = 3
$$

Thus, if Kara is looking for an equation that becomes true when she puts $$ 6 $$ in the box, none of the provided options are correct based on the calculations. If you have any further details or corrections, please provide them!
None of the provided equations are true when substituting 6 into the box.

When Kara puts 6 in the box, the equation is true. Which equation did Kara use? OA \( 60+\square=9 \) O\& \( 54+\square=9 \) OQ \( 48+\square=9 \)

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