Compound Interest Calculator
CD 2-year Account from Guaranty Bank with 0.81% APY and $10,000 minimum deposit



Use or Change These Amounts and Rates

The product CD 2-year Account from Guaranty Bank with 0.81% APY and $10,000 minimum deposit and a tax rate of 30 compounded annually, with an initial amount of $20,000, after 10 years would have grown your savings to approximately $21,680. The interest earned would be $1,680 and the tax amount on the interest earned would be approximately $504.

Please note that this product is available in Missouri and this analysis assumes a constant interest rate and doesn't take into account any fees associated with the savings account.

Our records indicate that this institution has been acquired by Guaranty Bank.

The Results for Guaranty Bank

Savings Boost of
$229 over 10 years
Cash Savings $20,000
Average Interest Earned $947

 
Guaranty Bank Interest Earned $1,176

 

 

See comparison detail table

This analysis is for demonstrative purposes only and may change should certain assumptions prove incorrect. Savings rates may change and CD rates may not be renewable for the length of the term of the analysis. The difference between the bank rate entered and the average rate may not remain constant throughout the term.

Comparison Detail Table Close X

Average Rate Scenario

Rate:
0.66%
Annual
Interest
Annual Interest
(After Tax)
1 20,000 131 92
2 20,131 132 93
3 20,264 133 93
4 20,397 134 94
5 20,531 135 94
6 20,666 136 95
7 20,801 137 96
8 20,938 138 96
9 21,076 138 97
10 21,214 139 98
TOTAL: $1,354 $947

Guaranty Bank Scenario

Rate:
0.81%
Annual
Interest
Annual Interest
(After Tax)
1 20,000 162 113
2 20,162 163 114
3 20,325 165 115
4 20,490 166 116
5 20,656 167 117
6 20,823 169 118
7 20,992 170 119
8 21,162 171 120
9 21,333 173 121
10 21,506 174 122
TOTAL: $1,680 $1,176

Take Action

The accounts below offer some of the best rates in the country can be opened online, and are available nationally. As the calculator shows, changing accounts to earn a higher interest rate can really add up over time.



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