We appreciate your visit to Sammie took tex 25 tex out of her checking account After taking the money out of her account she had tex 100 tex remaining Which. 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 :
To solve this problem, we need to find the initial amount, [tex]\( c \)[/tex], that Sammie had in her checking account before withdrawing [tex]$25.
Here’s how you can determine which equation can be used:
1. Understand what each part of the question means:
- Sammie initially had some amount of money in her account, which we are calling \( c \).
- She then took out $[/tex]25 from that account.
- After withdrawing [tex]$25, she was left with $[/tex]100 in the account.
2. Translate the situation into an equation:
- Start with the initial amount [tex]\( c \)[/tex].
- Subtract [tex]$25 because that's how much money Sammie took out: \( c - 25 \).
- What's left in the account after the withdrawal is $[/tex]100.
3. Set up the equation:
- Based on the information, the equation that represents the situation is:
[tex]\[
c - 25 = 100
\][/tex]
4. Solve for [tex]\( c \)[/tex]:
- To find the initial amount, you need to solve the equation for [tex]\( c \)[/tex].
- Add 25 to both sides of the equation to isolate [tex]\( c \)[/tex]:
[tex]\[
c - 25 + 25 = 100 + 25
\][/tex]
- Simplifying, you get:
[tex]\[
c = 125
\][/tex]
So, Sammie initially had [tex]$125 in her account before she withdrew $[/tex]25. The correct equation to use is [tex]\( c - 25 = 100 \)[/tex], and solving it confirms that the initial amount was $125.
Here’s how you can determine which equation can be used:
1. Understand what each part of the question means:
- Sammie initially had some amount of money in her account, which we are calling \( c \).
- She then took out $[/tex]25 from that account.
- After withdrawing [tex]$25, she was left with $[/tex]100 in the account.
2. Translate the situation into an equation:
- Start with the initial amount [tex]\( c \)[/tex].
- Subtract [tex]$25 because that's how much money Sammie took out: \( c - 25 \).
- What's left in the account after the withdrawal is $[/tex]100.
3. Set up the equation:
- Based on the information, the equation that represents the situation is:
[tex]\[
c - 25 = 100
\][/tex]
4. Solve for [tex]\( c \)[/tex]:
- To find the initial amount, you need to solve the equation for [tex]\( c \)[/tex].
- Add 25 to both sides of the equation to isolate [tex]\( c \)[/tex]:
[tex]\[
c - 25 + 25 = 100 + 25
\][/tex]
- Simplifying, you get:
[tex]\[
c = 125
\][/tex]
So, Sammie initially had [tex]$125 in her account before she withdrew $[/tex]25. The correct equation to use is [tex]\( c - 25 = 100 \)[/tex], and solving it confirms that the initial amount was $125.
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