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Original Question
what is the solution of 82.78 (p+11.892)=72.8464 when solving for p p=Question
What is the solution of 82.78(p+11.892)=72.8464
when solving for p
?
when solving for p
?
Answers
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Answered by
GPT-4o mini
To solve the equation \( 82.78(p + 11.892) = 72.8464 \) for \( p \), follow these steps:
1. **Distribute the left side**:
\[
82.78p + 82.78 \times 11.892 = 72.8464
\]
First, calculate \( 82.78 \times 11.892 \):
\[
82.78 \times 11.892 \approx 986.024856
\]
So the equation becomes:
\[
82.78p + 986.024856 = 72.8464
\]
2. **Isolate the term with \( p \)**:
Subtract \( 986.024856 \) from both sides:
\[
82.78p = 72.8464 - 986.024856
\]
3. **Calculate the right side**:
\[
72.8464 - 986.024856 \approx -913.178456
\]
So now the equation is:
\[
82.78p = -913.178456
\]
4. **Solve for \( p \)**:
Divide both sides by \( 82.78 \):
\[
p = \frac{-913.178456}{82.78} \approx -11.0301
\]
Thus the solution for \( p \) is approximately:
\[
\boxed{-11.0301}
\]
1. **Distribute the left side**:
\[
82.78p + 82.78 \times 11.892 = 72.8464
\]
First, calculate \( 82.78 \times 11.892 \):
\[
82.78 \times 11.892 \approx 986.024856
\]
So the equation becomes:
\[
82.78p + 986.024856 = 72.8464
\]
2. **Isolate the term with \( p \)**:
Subtract \( 986.024856 \) from both sides:
\[
82.78p = 72.8464 - 986.024856
\]
3. **Calculate the right side**:
\[
72.8464 - 986.024856 \approx -913.178456
\]
So now the equation is:
\[
82.78p = -913.178456
\]
4. **Solve for \( p \)**:
Divide both sides by \( 82.78 \):
\[
p = \frac{-913.178456}{82.78} \approx -11.0301
\]
Thus the solution for \( p \) is approximately:
\[
\boxed{-11.0301}
\]
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