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How long will it take for the balance of an account to double if the savings account earns 0.75 annual interest compounded monthly?
To determine how long it will take for an account balance to double with an annual interest rate of 0.75% compounded monthly, you can use the Rule of 72 as a rough estimate. Dividing 72 by the interest rate (72 / 0.75) gives approximately 96 years. For a more precise calculation using the formula for compound interest, it would take about 93.5 years to double the investment.
What else can I help you with?
What is the future value of 1200 after 5 years if the appropriate interest rate is 6 percent compounded monthly?
1862
The annual interest rate of Paul's savings account is 7.2 and simple interest is calculated monthly What is the periodic interest rate of Paul's account A1.8 B0.6 C0.4 D0.9?
7.2/12 = 0.6
How much money will 500 dollars accumulate over 20 years at 5 percent interest?
That depends on whether you are getting 5% simple interest, or compound interest, and how often it is compounded. Simple interest is very easy to calculate; you just multiply. $500 at 5% earns 5% of $500 every year, which is $25, so in 20 years the interest earned is 20 x $25 or $500, for a total of $1,000. But if you put the money in a savings account in a bank, you get compound interest. It can be compounded annually, semi-annually, quarterly, monthly, or daily. The more often it is compounded, the more you earn. Nowadays you can get daily interest, but that is kind of complicated because it depends on whether you figure the interest for every single day, 365 days a year and 366 in a leap year, or the traditional banking custom of 360 days a year. For example, if you compound annually, every year your balance is multiplied by 1.05, so after 20 years you would have 500 x 1.0520, which is $1.326.65 to the nearest cent.
How do you convert annual interest rate to monthly?
Let i = annual rate of interest. Then i' = ((1+i )^(1/12))-1 Where i' = monthly rate of interest
Reading an Amortization Table?
Amortization tables are used to help customers who have a loan see how the loan is progressing. An amortization table is normally used for mortgages. An amortization table can help you see how much of your monthly payment goes towards the principal of your loan. This type of table can also help you see how much of your monthly payment goes towards the interest that your loan accumulates.The Monthly Payment Column on an Amortization TableThe monthly payment column is the column that shows you how much money you have to pay every month. Most loans feature monthly payments that do not change throughout the length of your loan's term.The Principal Paid Column on an Amortization TableThe principal paid column on an amortization table is the column that tells you how much of your monthly payment goes towards the amount of money that you borrowed and now owe to the lender. At the start of your loan, your principal payments will be pretty small. You make small monthly payments at the beginning of your loan because there is more interest at the start of the loan. Once the amount of money that you owe gets smaller, more of your monthly payment will go to the principal.The Interest Column on an Amortization TableThe interest column shows you how much of your monthly payment is going to the interest that has accumulated on your loan. The amount of interest that is taken out of your monthly payment is higher because most of you owe has not been paid back yet. As your overall balance gets smaller, your monthly interest payments will decrease as well. You can figure out how much of your payment goes to interest by multiplying the interest rate by the loan's outstanding balance.The Balance Column on an Amortization TableThe balance column tells you how much of the loan you still need to pay to your lender. You can determine how much of your loan you still need to pay by subtracting your monthly principal payment from last month's balance.
Difference between compounded daily or monthly?
Compound interest is interest that is paid on both the original principal balance and interest earned. For example, a $100 savings account with a 5% rate of interest compounded annually would have a balance of $105 at the end of year one. At the end of year two the account would earn interest income on the entire account balance of $105 and the interest payment would amount to $5.25 at which point the saver would have an account balance of $110.25. The extra 25 cents of income in year two represents interest on the previous year's interest. Savings can be compounded on different dates including annual, monthly, daily, or continuously. The compounding date represents the date that the savings account balance is updated. The difference between daily or monthly compounding does not result in materially different account balances at the end of the compounding period. For example, a $10,000 savings account compounded at 5% monthly would be worth $44,677 at the end of 30 years compared to an account balance of $44,812 when compounded daily.
What would be the ending balance of a 1290 savings account earning 12 percent interest compounded monthly after 1 year?
12 percent, compounded monthly is the equivalent of an annual rate of approx 390%. At that rate, 1290 would be worth 5025.81 (approx).
What is the monthly return of 1000 invested in saving account with 5.8 monthly interest?
If you mean 5.8% annual interest rate compounded monthly, then (1000*.058)/12 = 4.83
What is the monthly interest rate of and annual 10 percent rate?
It is 0.833... recurring % if the interest is simple, or compounded annually. If compounded monthly, it is approx 0.797 %
What is the interest rate of 13.75 percent compounded monthly is equivalent to a daily compounded interest rate?
14.651
How do you calculate monthly interest rate on an annual interest rate?
If not compounded monthly, a monthly interest rate is simply 1/12 of the annual rate. Things do get complicated, though if the interest is compounded monthly. An annual interest rate of R% is equivalent to a monthly rate of 100*[(1 + R/100)^(1/12) - 1] %
Jim has 500 in his bank account at the start of the year If his account pays out 3.4 percent interest compounded monthly how much money should he have at the end of the year?
704
Does an interest-bearing account pay interest to the depositor when an average minimum monthly balance is maintained?
Yes, an interest-bearing account typically pays interest to the depositor as long as they maintain the average minimum monthly balance required by the bank. The interest is usually calculated based on the balance in the account and is credited at regular intervals, such as monthly or quarterly. However, the specific terms may vary by financial institution, so it's important to check the account details for any conditions or changes in the interest rate.
How is the interest on a savings account calculated?
The interest on a savings account is calculated by multiplying the account balance by the interest rate and the time the money is held in the account. This calculation is typically done on a monthly or annual basis.
Interest on maturity is better or monthly interest?
If you need a monthly income then obviously a monthly income is better. If the monthly interest is not withdrawn then it makes no difference because the annual interest rate is usually equal to the compounded monthly rate.
Lateisha would like to know how much money she will earn if the interest is compounded monthly for a period of two months on a savings account that pays 6 percent interest on 2000?
20.05
If you deposit 10000 in a bank account that pays 10 percent interest annually how much would be deposited in your account after 5 years?
$16,105.10 if compounded yearly, $16,288.95 if compounded semi-annually, $16,386.16 if compounded quarterly, $16,453.09 if compounded monthly, and $16,486.08 if compounded daily.
