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Answer :
To determine the amount Sammie had in her account before she took out \[tex]$25, we need to create an equation that accurately represents the situation described.
1. Sammie took \$[/tex]25 out of her account.
2. After withdrawing \[tex]$25, she had \$[/tex]100 left.
We are asked to find the initial amount of money [tex]\( c \)[/tex] that Sammie had in her account.
To form the correct equation, consider that the account balance after withdrawing \[tex]$25 is equal to \$[/tex]100:
[tex]\[ \text{Initial Amount} - \text{Withdrawn Amount} = \text{Remaining Amount} \][/tex]
Let [tex]\( c \)[/tex] represent the initial amount Sammie had in her account. The withdrawn amount is \[tex]$25, and the remaining amount is \$[/tex]100. Thus, the equation becomes:
[tex]\[ c - 25 = 100 \][/tex]
Now that we have the equation, let's check if it matches with given options:
- [tex]\( c - 25 = 100 \)[/tex]
- [tex]\( c + 25 = 100 \)[/tex]
- [tex]\( c \times 25 = 100 \)[/tex]
- [tex]\( c \div 25 = 100 \)[/tex]
The equation [tex]\( c - 25 = 100 \)[/tex] is the correct equation to find the amount [tex]\( c \)[/tex] that Sammie had in her account before she took out the \$25. This equation accurately represents the scenario given in the problem.
1. Sammie took \$[/tex]25 out of her account.
2. After withdrawing \[tex]$25, she had \$[/tex]100 left.
We are asked to find the initial amount of money [tex]\( c \)[/tex] that Sammie had in her account.
To form the correct equation, consider that the account balance after withdrawing \[tex]$25 is equal to \$[/tex]100:
[tex]\[ \text{Initial Amount} - \text{Withdrawn Amount} = \text{Remaining Amount} \][/tex]
Let [tex]\( c \)[/tex] represent the initial amount Sammie had in her account. The withdrawn amount is \[tex]$25, and the remaining amount is \$[/tex]100. Thus, the equation becomes:
[tex]\[ c - 25 = 100 \][/tex]
Now that we have the equation, let's check if it matches with given options:
- [tex]\( c - 25 = 100 \)[/tex]
- [tex]\( c + 25 = 100 \)[/tex]
- [tex]\( c \times 25 = 100 \)[/tex]
- [tex]\( c \div 25 = 100 \)[/tex]
The equation [tex]\( c - 25 = 100 \)[/tex] is the correct equation to find the amount [tex]\( c \)[/tex] that Sammie had in her account before she took out the \$25. This equation accurately represents the scenario given in the problem.
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