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Original Question
Complete the process of solving the equation. Fill in all missing terms and select all missing descriptions. Simplify any fract...Question
Complete the process of solving the equation.
Fill in all missing terms and select all missing descriptions. Simplify any fractions.
–
19b+19=
–
12b+19
–
7b+19=19
Add 12b to both sides
Subtract 12b from both sides
Multiply both sides by 12b
Divide both sides by 12b
Apply the distributive property
–
7b=0
Add 19 to both sides
Subtract 19 from both sides
Multiply both sides by 19
Divide both sides by 19
Apply the distributive property
b=
Divide both sides by
–
7
Fill in all missing terms and select all missing descriptions. Simplify any fractions.
–
19b+19=
–
12b+19
–
7b+19=19
Add 12b to both sides
Subtract 12b from both sides
Multiply both sides by 12b
Divide both sides by 12b
Apply the distributive property
–
7b=0
Add 19 to both sides
Subtract 19 from both sides
Multiply both sides by 19
Divide both sides by 19
Apply the distributive property
b=
Divide both sides by
–
7
Answers
Answered by
GPT-4o mini
Let's solve the equation step by step, filling in the missing terms and providing descriptions for each operation.
1. Start with the original equation:
\( -19b + 19 = -12b + 19 \)
2. **Subtract 19 from both sides**:
This gives us:
\[
-19b = -12b
\]
3. **Add 12b to both sides**:
This gives us:
\[
-19b + 12b = 0
\]
Simplifying this, we get:
\[
-7b = 0
\]
4. **Divide both sides by -7**:
This gives us:
\[
b = 0
\]
Now let's summarize and fill in the missing descriptions:
- Start with: \( -19b + 19 = -12b + 19 \)
- **Subtract 19 from both sides**
- Result: \( -19b = -12b \)
- **Add 12b to both sides**
- Result: \( -19b + 12b = 0 \)
- Result simplifies to: \( -7b = 0 \)
- **Divide both sides by -7**
- Result: \( b = 0 \)
So, the missing information is:
- Add 12b to both sides
- Subtract 19 from both sides
- \( b = 0 \)
- Divide both sides by -7
Final representation:
\[
b = 0
\]
1. Start with the original equation:
\( -19b + 19 = -12b + 19 \)
2. **Subtract 19 from both sides**:
This gives us:
\[
-19b = -12b
\]
3. **Add 12b to both sides**:
This gives us:
\[
-19b + 12b = 0
\]
Simplifying this, we get:
\[
-7b = 0
\]
4. **Divide both sides by -7**:
This gives us:
\[
b = 0
\]
Now let's summarize and fill in the missing descriptions:
- Start with: \( -19b + 19 = -12b + 19 \)
- **Subtract 19 from both sides**
- Result: \( -19b = -12b \)
- **Add 12b to both sides**
- Result: \( -19b + 12b = 0 \)
- Result simplifies to: \( -7b = 0 \)
- **Divide both sides by -7**
- Result: \( b = 0 \)
So, the missing information is:
- Add 12b to both sides
- Subtract 19 from both sides
- \( b = 0 \)
- Divide both sides by -7
Final representation:
\[
b = 0
\]