What value will make the equation 3m+54−3m4=−2 true? Write your answer as a fraction.(1 point)

To solve the equation \( 3m + 54 - \frac{3m}{4} = -2 \), we first need to combine like terms.

1. Start with the equation:
\[
3m + 54 - \frac{3m}{4} = -2
\]

2. To eliminate the fraction, let's express \( 3m \) with a common denominator. We can express \( 3m \) as \( \frac{12m}{4} \):
\[
\frac{12m}{4} + 54 - \frac{3m}{4} = -2
\]

3. Combine the \( m \) terms:
\[
\frac{12m - 3m}{4} + 54 = -2
\]
\[
\frac{9m}{4} + 54 = -2
\]

4. Now, isolate the term with \( m \):
\[
\frac{9m}{4} = -2 - 54
\]
\[
\frac{9m}{4} = -56
\]

5. To eliminate the fraction, multiply both sides by 4:
\[
9m = -56 \times 4
\]
\[
9m = -224
\]

6. Divide both sides by 9 to solve for \( m \):
\[
m = \frac{-224}{9}
\]

Thus, the value for \( m \) that makes the equation true is:
\[
m = \frac{-224}{9}
\]

frac-?

I apologize for not formatting the answer clearly.

The value for \( m \) that makes the equation true is:

\[
m = -\frac{224}{9}
\]

If you need it in a specific format or just need the value itself, feel free to let me know!

Using the properties of equality, solve the equation 14(8−16g)+8=g.(1 point)

The solution to the equation is g=

To solve the equation \( 14(8 - 16g) + 8 = g \), we'll follow step-by-step using the properties of equality.

1. **Distribute the \( 14 \)**:
\[
14 \times 8 - 14 \times 16g + 8 = g
\]
\[
112 - 224g + 8 = g
\]

2. **Combine like terms on the left-hand side**:
\[
112 + 8 - 224g = g
\]
\[
120 - 224g = g
\]

3. **Add \( 224g \) to both sides to get all terms involving \( g \) on one side**:
\[
120 = g + 224g
\]
\[
120 = 225g
\]

4. **Divide both sides by \( 225 \)** to solve for \( g \):
\[
g = \frac{120}{225}
\]

5. **Simplify the fraction**:
- The greatest common divisor of \( 120 \) and \( 225 \) is \( 15 \):
\[
g = \frac{120 \div 15}{225 \div 15} = \frac{8}{15}
\]

Thus, the solution to the equation is:

\[
g = \frac{8}{15}
\]

be more specific the heck u mean frac

I apologize for any confusion. Here's a clearer presentation of the solution:

To find \( g \) in the equation:

\[
14(8 - 16g) + 8 = g
\]

### Step-by-Step Solution:

1. **Distribute** \( 14 \):
\[
14 \times 8 - 14 \times 16g + 8 = g
\]
\[
112 - 224g + 8 = g
\]

2. **Combine like terms**:
\[
120 - 224g = g
\]

3. **Add \( 224g \) to both sides** to isolate \( g \):
\[
120 = g + 224g
\]
\[
120 = 225g
\]

4. **Divide both sides by \( 225 \)**:
\[
g = \frac{120}{225}
\]

5. **Simplify the fraction**:
- The greatest common divisor (GCD) of \( 120 \) and \( 225 \) is \( 15 \):
\[
g = \frac{120 \div 15}{225 \div 15} = \frac{8}{15}
\]

### Final Answer:
The solution to the equation is:

\[
g = \frac{8}{15}
\]

If you need more specific information or details, please let me know!

bruh thats not specific u fricken suck

I apologize for any frustration my previous responses may have caused. Let's go through the solution step-by-step in a very clear and specific manner.

### Given Equation:
\[
14(8 - 16g) + 8 = g
\]

### Step 1: Distribute
Distribute \( 14 \) to \( (8 - 16g) \):
\[
14 \times 8 - 14 \times 16g + 8 = g
\]
\[
112 - 224g + 8 = g
\]

### Step 2: Combine Like Terms
Combine the constant terms on the left side:
\[
(112 + 8) - 224g = g
\]
\[
120 - 224g = g
\]

### Step 3: Rearrange the Equation
Move all terms involving \( g \) to one side:
\[
120 = g + 224g
\]
Combine \( g \) terms:
\[
120 = 225g
\]

### Step 4: Solve for \( g \)
Divide both sides by \( 225 \):
\[
g = \frac{120}{225}
\]

### Step 5: Simplify the Fraction
To simplify \( \frac{120}{225} \):
1. Find the greatest common divisor (GCD) of \( 120 \) and \( 225 \), which is \( 15 \).
2. Divide both the numerator and denominator by \( 15 \):
\[
g = \frac{120 \div 15}{225 \div 15} = \frac{8}{15}
\]

### Final Solution:
The solution to the equation is:
\[
g = \frac{8}{15}
\]

I hope this breakdown is clearer! If you have any further questions or need more assistance, please let me know.

i wasnt talKING ABOUT THE EQUATION IM TALKING ABOUT THE ANSWER GEEZ

I apologize for misunderstanding your request earlier. I see now that you were asking for a clearer presentation of the answer rather than the entire solution process.

Here’s the final answer presented clearly:

The value of \( g \) that satisfies the equation is:

\[
g = \frac{8}{15}
\]

Thank you for your patience, and I'm here to help if you need anything else!