We appreciate your visit to Sammie took tex 25 tex out of her checking account After taking the money out she had tex 100 tex remaining Which equation can be. This page offers clear insights and highlights the essential aspects of the topic. Our goal is to provide a helpful and engaging learning experience. Explore the content and find the answers you need!
Answer :
Sure! Let's go through the problem step-by-step to find the equation that represents the situation.
1. Understanding the Problem:
- Sammie took out [tex]$25 from her checking account.
- After taking out the $[/tex]25, she was left with [tex]$100 in her account.
- We need to find the total amount, \(c\), that was in her account before she withdrew the money.
2. Setting Up the Equation:
- Sammie had some initial amount of money in her account, which we're calling \(c\).
- She then withdrew $[/tex]25 from this initial amount.
- After withdrawing, the remaining amount in her account is [tex]$100.
3. Equating the Problem:
- The initial amount of money (\(c\)) minus the money she took out ($[/tex]25) should equal the remaining money in the account ([tex]$100).
- This relationship can be expressed as:
\[
c - 25 = 100
\]
4. Conclusion:
- The equation \(c - 25 = 100\) correctly represents Sammie's situation.
- This equation helps us find that before withdrawing $[/tex]25, Sammie had an initial amount of [tex]$125 in her account.
Therefore, the correct equation that can be used to find the amount Sammie had in her account before she took out $[/tex]25 is [tex]\(c - 25 = 100\)[/tex].
1. Understanding the Problem:
- Sammie took out [tex]$25 from her checking account.
- After taking out the $[/tex]25, she was left with [tex]$100 in her account.
- We need to find the total amount, \(c\), that was in her account before she withdrew the money.
2. Setting Up the Equation:
- Sammie had some initial amount of money in her account, which we're calling \(c\).
- She then withdrew $[/tex]25 from this initial amount.
- After withdrawing, the remaining amount in her account is [tex]$100.
3. Equating the Problem:
- The initial amount of money (\(c\)) minus the money she took out ($[/tex]25) should equal the remaining money in the account ([tex]$100).
- This relationship can be expressed as:
\[
c - 25 = 100
\]
4. Conclusion:
- The equation \(c - 25 = 100\) correctly represents Sammie's situation.
- This equation helps us find that before withdrawing $[/tex]25, Sammie had an initial amount of [tex]$125 in her account.
Therefore, the correct equation that can be used to find the amount Sammie had in her account before she took out $[/tex]25 is [tex]\(c - 25 = 100\)[/tex].
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