Answer :
To determine which checking account is best for Natasha based on the lowest fees, let's analyze the fee structures of each account:
1. Account A:
- Monthly Fee: [tex]$10 - ATM Fees: $[/tex]0 for all ATMs
2. Account B:
- Monthly Fee: [tex]$3 - ATM Fees: $[/tex]3 for non-ABC bank ATMs
3. Account C:
- Monthly Fee: [tex]$0 - ATM Fees: $[/tex]0 for all ATMs
4. Account D:
- Monthly Fee: [tex]$7 - ATM Fees: $[/tex]0 for all ATMs
We'll assume Natasha does not qualify for any waivers and will not use any ATMs (since no ATM usage is mentioned explicitly) to keep the comparison straightforward.
To find the total fees for the accounts:
- Total fees for Account A would be [tex]\( \$10 \)[/tex].
- Total fees for Account B would be [tex]\( \$3 \)[/tex].
- Total fees for Account C would be [tex]\( \$0 \)[/tex].
- Total fees for Account D would be [tex]\( \$7 \)[/tex].
Comparing the total fees:
- Account A: [tex]$10 - Account B: $[/tex]3
- Account C: [tex]$0 - Account D: $[/tex]7
The account with the lowest total fees is Account C, with a total fee of $0.
Thus, Account C would be best for Natasha based on the lowest fees.
1. Account A:
- Monthly Fee: [tex]$10 - ATM Fees: $[/tex]0 for all ATMs
2. Account B:
- Monthly Fee: [tex]$3 - ATM Fees: $[/tex]3 for non-ABC bank ATMs
3. Account C:
- Monthly Fee: [tex]$0 - ATM Fees: $[/tex]0 for all ATMs
4. Account D:
- Monthly Fee: [tex]$7 - ATM Fees: $[/tex]0 for all ATMs
We'll assume Natasha does not qualify for any waivers and will not use any ATMs (since no ATM usage is mentioned explicitly) to keep the comparison straightforward.
To find the total fees for the accounts:
- Total fees for Account A would be [tex]\( \$10 \)[/tex].
- Total fees for Account B would be [tex]\( \$3 \)[/tex].
- Total fees for Account C would be [tex]\( \$0 \)[/tex].
- Total fees for Account D would be [tex]\( \$7 \)[/tex].
Comparing the total fees:
- Account A: [tex]$10 - Account B: $[/tex]3
- Account C: [tex]$0 - Account D: $[/tex]7
The account with the lowest total fees is Account C, with a total fee of $0.
Thus, Account C would be best for Natasha based on the lowest fees.