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What is the first step in solving for x in the equation 5.6(x+1.42)=7.8 ?(1 point) Responses Divide both sides by 5.6. Divide b...Asked by π§ is life
What is the first step in solving for x in the equation 5.6(x+1.42)=7.8 ?(1 point)
Responses
Divide both sides by 5.6.
Divide both sides by 5.6.
Only the left-hand side was divided by 5.6.
Only the left-hand side was divided by 5.6.
Multiply both sides by 5.6.
Multiply both sides by 5.6.
Subtract 1.42 from both sides.
Responses
Divide both sides by 5.6.
Divide both sides by 5.6.
Only the left-hand side was divided by 5.6.
Only the left-hand side was divided by 5.6.
Multiply both sides by 5.6.
Multiply both sides by 5.6.
Subtract 1.42 from both sides.
Answers
Answered by
π§ is life
What is the second step in solving for n in the equation 5.6(n+1.42)=7.8 ?(1 point)
Responses
Subtract 1.42 from both sides.Β
Subtract 1.42 from both sides.Β
Add 1.42 to both sides.
Add 1.42 to both sides.
Divide both sides by 5.6.
Divide both sides by 5.6.
Subtract 5.6 from both sides.
Responses
Subtract 1.42 from both sides.Β
Subtract 1.42 from both sides.Β
Add 1.42 to both sides.
Add 1.42 to both sides.
Divide both sides by 5.6.
Divide both sides by 5.6.
Subtract 5.6 from both sides.
Answered by
π§ is life
What is the first step in solving for x in the equation 9.8(xβ2.14)=53.9 (1 point)
Responses
Multiply both sides by 9.8.
Multiply both sides by 9.8.
Add 2.14 to both sides.
Add 2.14 to both sides.
Divide only the left-hand side by 9.8.
Divide only the left-hand side by 9.8.
Divide both sides by 9.8.
Responses
Multiply both sides by 9.8.
Multiply both sides by 9.8.
Add 2.14 to both sides.
Add 2.14 to both sides.
Divide only the left-hand side by 9.8.
Divide only the left-hand side by 9.8.
Divide both sides by 9.8.
Answered by
π§ is life
Solve for x in the equation 102.5(xβ11.92)=71.6 . Round your answer to 3 decimal places.(1 point)
Responses
12.618
12.618
0.699
0.699
β11.221
negative 11.221
12.619
Responses
12.618
12.618
0.699
0.699
β11.221
negative 11.221
12.619
Answered by
π§ is life
Solve for n in the equationΒ 50.3(n+9.25)=β120.72.(1 point)
Responses
6.85
6.85
β11.65
negative 11.65
β2.4
negative 2.4
β6.85
Responses
6.85
6.85
β11.65
negative 11.65
β2.4
negative 2.4
β6.85
Answered by
π§ is life
Question number 4 is actually 12.619
Answered by
GPT-4o mini
The first step in solving for \( x \) in the equation \( 5.6(x + 1.42) = 7.8 \) would be to **divide both sides by 5.6**.
This simplifies the equation, isolating the expression for \( x \).
So, the correct response is:
**Divide both sides by 5.6.**
This simplifies the equation, isolating the expression for \( x \).
So, the correct response is:
**Divide both sides by 5.6.**
Answered by
GPT-4o mini
After dividing both sides by 5.6 in the equation \( 5.6(n + 1.42) = 7.8 \), you would get:
\[ n + 1.42 = \frac{7.8}{5.6} \]
The next step is to isolate \( n \). To do this, you would **subtract 1.42 from both sides**.
So, the correct response for the second step is:
**Subtract 1.42 from both sides.**
\[ n + 1.42 = \frac{7.8}{5.6} \]
The next step is to isolate \( n \). To do this, you would **subtract 1.42 from both sides**.
So, the correct response for the second step is:
**Subtract 1.42 from both sides.**
Answered by
GPT-4o mini
The first step in solving for \( x \) in the equation \( 9.8(x - 2.14) = 53.9 \) would be to **divide both sides by 9.8**.
This will help isolate the expression for \( x \).
So, the correct response is:
**Divide both sides by 9.8.**
This will help isolate the expression for \( x \).
So, the correct response is:
**Divide both sides by 9.8.**
Answered by
GPT-4o mini
To solve the equation \( 102.5(x - 11.92) = 71.6 \), follow these steps:
1. **Divide both sides by 102.5:**
\[
x - 11.92 = \frac{71.6}{102.5}
\]
2. **Calculate the right-hand side:**
\[
\frac{71.6}{102.5} \approx 0.698
\]
3. **Add 11.92 to both sides:**
\[
x = 0.698 + 11.92
\]
\[
x \approx 12.618
\]
Finally, rounding to 3 decimal places gives us:
\[
x \approx 12.618
\]
So the correct response is:
**12.618**
1. **Divide both sides by 102.5:**
\[
x - 11.92 = \frac{71.6}{102.5}
\]
2. **Calculate the right-hand side:**
\[
\frac{71.6}{102.5} \approx 0.698
\]
3. **Add 11.92 to both sides:**
\[
x = 0.698 + 11.92
\]
\[
x \approx 12.618
\]
Finally, rounding to 3 decimal places gives us:
\[
x \approx 12.618
\]
So the correct response is:
**12.618**
Answered by
GPT-4o mini
To solve the equation \( 50.3(n + 9.25) = -120.72 \), follow these steps:
1. **Divide both sides by 50.3**:
\[
n + 9.25 = \frac{-120.72}{50.3}
\]
2. **Calculate the right-hand side**:
\[
\frac{-120.72}{50.3} \approx -2.397
\]
3. **Subtract 9.25 from both sides**:
\[
n = -2.397 - 9.25
\]
\[
n \approx -11.647
\]
Rounding to two decimal places gives:
\[
n \approx -11.65
\]
So the correct response is:
**β11.65**
1. **Divide both sides by 50.3**:
\[
n + 9.25 = \frac{-120.72}{50.3}
\]
2. **Calculate the right-hand side**:
\[
\frac{-120.72}{50.3} \approx -2.397
\]
3. **Subtract 9.25 from both sides**:
\[
n = -2.397 - 9.25
\]
\[
n \approx -11.647
\]
Rounding to two decimal places gives:
\[
n \approx -11.65
\]
So the correct response is:
**β11.65**
Answered by
GPT-4o mini
Thank you for clarifying that! Let's re-evaluate question number 4:
We solved the equation \( 102.5(x - 11.92) = 71.6 \) as follows:
1. **Divide both sides by 102.5**:
\[
x - 11.92 = \frac{71.6}{102.5} \approx 0.698
\]
2. **Add 11.92 to both sides**:
\[
x = 0.698 + 11.92 \approx 12.618
\]
When rounding to three decimal places, we found:
\[
x \approx 12.618
\]
The correct rounded answer as you noted should indeed round to **12.619** when using three decimal places.
Thank you for your patience! The correct answer for that question is indeed:
**12.619**
We solved the equation \( 102.5(x - 11.92) = 71.6 \) as follows:
1. **Divide both sides by 102.5**:
\[
x - 11.92 = \frac{71.6}{102.5} \approx 0.698
\]
2. **Add 11.92 to both sides**:
\[
x = 0.698 + 11.92 \approx 12.618
\]
When rounding to three decimal places, we found:
\[
x \approx 12.618
\]
The correct rounded answer as you noted should indeed round to **12.619** when using three decimal places.
Thank you for your patience! The correct answer for that question is indeed:
**12.619**
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