The document discusses various concepts related to loans and interest calculations. It provides examples of calculating simple interest using the formula I=PRT, where I is interest, P is principal, R is interest rate, and T is time. It also discusses using repayment tables to compare loan options and shows a home loan repayment table to calculate monthly payments over different periods of time and interest rates. Finally, it provides an example of tracking loan repayments over multiple months when interest is calculated monthly on the remaining principal.
4GMAT Diagnostic Test Q8 - Problem Solving : Simple and Compound Interest4gmatprep
This one is a simple problem solving question from the topic simple and compound interest. Such easy questions appear as low level difficulty question in the GMAT test. This question tests your ability to recall simple and compound interest formulas and apply them.
Robin invested $1000 in a 12% simple interest savings deposit for 3 years. He also invested an equal amount in a 10% compound interest savings deposit for 3 years. At the end of 3 years, how much more interest did he get from the simple interest deposit?
$31
$60
$39
$29
$390
4GMAT Diagnostic Test Q8 - Problem Solving : Simple and Compound Interest4gmatprep
This one is a simple problem solving question from the topic simple and compound interest. Such easy questions appear as low level difficulty question in the GMAT test. This question tests your ability to recall simple and compound interest formulas and apply them.
Robin invested $1000 in a 12% simple interest savings deposit for 3 years. He also invested an equal amount in a 10% compound interest savings deposit for 3 years. At the end of 3 years, how much more interest did he get from the simple interest deposit?
$31
$60
$39
$29
$390
Learning Objectives
After studying this chapter, you should be able to:
[1] Indicate the benefits of budgeting.
[2] Distinguish between simple and compound interest.
[2] Identify the variables fundamental to solving present value problems.
[3] Solve for present value of a single amount.
[4] Solve for present value of an annuity.
[5] Compute the present value of notes and bonds.
Learning Objectives
After studying this chapter, you should be able to:
[1] Indicate the benefits of budgeting.
[2] Distinguish between simple and compound interest.
[2] Identify the variables fundamental to solving present value problems.
[3] Solve for present value of a single amount.
[4] Solve for present value of an annuity.
[5] Compute the present value of notes and bonds.
On January 10th, Auburn’s Center for the Study of Theological Education hosted a webinar for financial aid officers, admissions staff and student personnel at theological schools on the latest government regulations for income-based repayment plans for federal educational loans. This information will assist financial aid officers and others who counsel students and recent graduates in repayment options as they move into ministry.
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Keith quicksilver funding maintain profitability, banks must take large margins on the money that passes through them. Earning out of the difference in interests is the main source of revenue for any bank, and has been the key element in the functioning of all traditional financial institutions.
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A good credit history makes it possible to get credit, especially for major purchases like a home. It keeps the cost of borrowing to a minimum.
To build good credit, consider using one or a maximum of two credit cards to make small purchases that you pay off when the bill comes in. The biggest factor of your credit score is payment history, or in other words, pay on time every time.
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Money math, SCERT Mathematics Textbook,Equation to find interest. Different ways to find Simple interest and Compound interest. Some examples to find both simple and compound interest, Additional examples to find interest.
Taking control of your digital learning environmentFiona Jostsons
This presentation was completed as part of a unit at CSU ETL523 Leading for Digital Citizenship. I am completing this unit as part of my Masters of Knowledge Networking and Digital Integration.
2. Loans$$$ ….Repay with Interest
+
Borrow $2000
Repay $100 per month for 2 years $100 x 24
How Much do you Pay??
$2000 Borrowed $2400 Repaid
Interest Paid = $400
3. Simple Interest & Flat Rate Loans
Use the Formula I = PRN
Amount of
The Interest Rate
Simple Interest
per annum (year)
The Principal $$ The Number of
Borrowed Years to PayBack
4. How Much Interest ?…you Borrow $2000 (P)
…Interest Rate 10% pa (R)
…Repay in 2 Years (N)
Use the Formula : I=
PRN
Substitute the Values : I = 2000 x 0.10 x 2
Calculate: I = $400 Borrowed + Interest
=$2400
*How Much Would You Have to Repay?
Total$ to pay / 24
*What Would be the Monthly Repayments? =$2400/24 mths
=$100 per month
5. Using I = PRN to find the Interest Rate
Cash Price = $400
OR
On Terms: $40 Deposit
& $20 per month for 2 years
How Much Do I Pay?? PAY $40 + $20 x 24 mths = $520
How Much Interest?? Interest Paid = Extra over the Cash Price = $120
Use I = PRN
What % Rate Is That?? 120 = 360 x R x 2 R=16.7%
Balance =$400-$40=$360 R=0.167
6. Using A Repayments Table
Do You Take the Terms at the Shop, OR
Is it Cheaper to Get a Loan Elsewhere ,
and Pay Cash?….YOU CHOOSE!
Cash Price $600
Bank Loan for $600
On Terms :
How Much would you have to pay ?
Pay $32 per month for 2 years
Check the Bank’s Table
Amount I Year 2 Years
interest interest
How Much Cheaper pa
$300 $27.50 $15.00
Would the Bank Loan Be??
$600 $55.00 $30.00 pa
Pay$660 to Bank
$800 $73.33 $40.00 pa
or $768 to Shop (Terms)
7. Home Loans Repayment Table
Large Loans to buy a House
use a Different Type of Interest, REDUCIBLE
The Table gives the Monthly Repayment for EACH $1000 Borrowed
Home Loans Repayment Table
Select the Interest Rate %
te
Select the Years to Repay
Using Monthly Repayments
The Monthly Repayments
ents per $1000
interest % 10 20 30 years r r^n
5 10.61 6.60 5.37 1.00 1.00 1.00 1.65 2.71 4.47
6 11.10 7.16 6.00 1.01 1.01 1.01 1.82 3.31 6.02
7 11.61 7.75 6.65 1.01 1.01 1.01 2.01 4.04 8.12
8 12.13 8.36 7.34 1.01 1.01 1.01 2.22 4.93 10.94
You Borrow $800 000….What are the Monthly Repayments?
If the Interest Rate is 6% p.a. and you want 20 years to repay
You Pay $7.16 per month , for each $1000
For $800000 that’s $7.16 x 800 = $5728 p.m.
That’s a Total of $5728 x 240 = $1374720
8. INTEREST…reducible or flat??
Home Loans use REDUCIBLE Interest.
The Interest Reduces as the Amount owed gets Smaller
You Borrow $3000.
You Pay Back $1000 each Year + Interest.
Over 3 Years, How Much is Repaid??
FLAT INTEREST REDUCIBLE INTEREST
YR 1 YR 2 YR 3 YR 1 YR 2 YR 3
OWE $3000 $2000 $1000 OWE $3000 $2000 $1000
INT $3000 $300 $300 INT $3000 $200 $100
PAY $1300 $1300 $1300 PAY $1300 $1200 $1100
9. Do Your Own !!
Home Loan Repayment Table
Borrowed $20000.
Interest Rate 1% per month.
Repay $500 per month.
Each Month find …
the Interest on what’s owed…
the Total Amount Owed with the Interest added…
then what’s left Owing after the monthly Repayment
*The Interest is calculated on how much is still Owed
10. 4.Then Repayment is subtracted($500)
3.The Interest added to Principal
2.Interest at end of month 1%
1.At the start you Owe
Month Principal Interest P + I Left
Find the 1 $20000 $200
Owing
$20200 $19700
Amounts for 2 $19700 $197 $19897 $19397
Month 3 3
At the end of each month, the Amount Left Owing
is Carried Over to the Start of the Next Month