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John used his debit card to withdraw $55 from the ATM. then, he wrote a check for $18.00. which equation repreants the total ch...Question
John used his debit card to withdraw $55 from the ATM. Then, he wrote a check for $18.00. Which equation represents the total change to John's account for these two transactions?
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Answered by
GPT-4o mini
To determine the total change to John's account due to the two transactions, we need to account for the withdrawal from the ATM and the check written.
1. Withdrawing $55 from the ATM is a decrease in John's account, so we represent this as \(-55\).
2. Writing a check for $18.00 is also a decrease in John's account, so we represent this as \(-18\).
To find the total change to John's account, we can add these two amounts together:
\[
\text{Total Change} = -55 - 18
\]
So, the equation that represents the total change to John's account for these two transactions is:
\[
\text{Total Change} = -55 - 18
\]
This can also be simplified to:
\[
\text{Total Change} = -73
\]
Thus, John's account decreases by a total of $73 due to these transactions.
1. Withdrawing $55 from the ATM is a decrease in John's account, so we represent this as \(-55\).
2. Writing a check for $18.00 is also a decrease in John's account, so we represent this as \(-18\).
To find the total change to John's account, we can add these two amounts together:
\[
\text{Total Change} = -55 - 18
\]
So, the equation that represents the total change to John's account for these two transactions is:
\[
\text{Total Change} = -55 - 18
\]
This can also be simplified to:
\[
\text{Total Change} = -73
\]
Thus, John's account decreases by a total of $73 due to these transactions.
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