In this lesson, you will learn to:
Explain how a credit card works in terms of making purchases and managing payments
Read a Schumer box and identify how terms of the card impact total cost of purchases
Understand how interest is charged and how to avoid or minimize it
Read a credit card statement
Complete the entire document and use full sentences when prompted for full credit.
In this lesson, you will learn to:
Explain how a credit card works in terms of making purchases and managing payments
Read a Schumer box and identify how terms of the card impact total cost of purchases
Understand how interest is charged and how to avoid or minimize it
Read a credit card statement
Complete the entire document and use full sentences when prompted for full credit.
Do you think it’s a good idea for high school students to have a credit card? What about college students? Adults? Explain why you feel this way.
After hearing the opinions of the students in this video, do you think YOU would want a credit card in college? Why or why not?
What is the difference between credit & debit? UCS
What are the three types of credit? UCS
1.
2.
3.
List three benefits of using a credit card for purchases. UCS
1.
2.
3.
How can you avoid paying interest on your credit card?
Explain what happens if you make the minimum payment every month?
How does the credit card companies' definition of a deadbeat compare to the traditional meaning?
This credit card offer has a one year introductory offer. After that what does the interest rate go up to?
What happens to the APR (interest rate) if you make a late payment?
What is the penalty fee if you make a late payment? (Assume that you have more than a $1000 balance.)
These questions will illustrate how even smaller purchases cost more when you purchase on a credit card and do not pay the balance in full each month. For this activity, we will use the credit card calculator from bankrate.com; open it in another window. We also make these assumptions:
Your credit card’s interest rate (APR) is 19.9%.
The minimum payment due each month is 3% of your starting balance.
Suppose you have a credit card bill of $1,275 for the month of October. If you pay the full balance before your bill is due, how much will you pay in interest?
When you are trying to open a new financial account/product of any type, there are two core principles you should keep in mind:
Brainstorm which features or criteria matter most to you, personally, for how you plan to use the account/product
Comparison shop to see which accounts or financial products best meet your specific needs
You can use these principles for any type of account/product -- checking, savings, credit card, mortgage, student loan, brokerage account, health insurance etc.
Steps for Comparison Shopping for a Credit Card
Brainstorm features/criteria you value in the Credit
Rank your top 3 or 4 features/criteria
Pick credit cards to research & compare
Complete a decision matrix
Make your choice!
Brainstorm features/criteria you value in the credit offers you found online. These questions may help get you thinking:
Do you care more about avoiding fees/costs, accumulating perks, convenience, etc?
Will you access your account/product primarily online or do you need in-person access?
Do you prefer a large, well-known financial institution or more of a small-business feel?
What are the interest rates?
Rank the top 3 features/criteria that matter most to you.
Pick 3 Credit Card offers online to research & compare
These will be credit cards offered by banks, credit unions, credit card companies, loan providers, insurance companies, etc
Complete a decision matrix Conduct online research on how each account/product compares for each of the features/criteria that matter to you. You may need to dig into the agreement to find specific terms.
Interest on a loan can be calculated in a variety of ways. Examine the two tables and use them to answer the questions to the right.
Briefly describe how each month’s interest is calculated in Table 1.
How is Table 2’s calculation different?
Would you prefer Table 1 or Table 2 if you were earning interest on an investment? Explain your answer.
When shopping for a loan, you may see the terms APR and APY. What are these terms and how do they apply to compound interest? Watch the video at the top of the linked article, then use it to answer the questions
What do APR and APY stand for?
What is the key difference between APR and APY?
If a loan charges 1% interest per month, what is its APR and APY?
APR = 1% · 12 = 12%
APR is 12%
APY = 0.1268
APY is 12.68%.
Shawn knows that his student loan interest is calculated at a rate of 0.35% per month.
What is Shawn’s APR?
What is Shawn’s APY?
Which of the percentages represents the actual cost that Shawn will pay for his student loans if he makes no payments?
Take a look at the following advertisements for financial products.
Why does the savings account advertise using APY while the credit card advertises using APR?
Alonso bought a $3,000 gaming computer using his credit card. A special financing offer allows him to make no payments for 2 years but interest will still accrue at a rate of 16.92% APR and be added to the bill if he doesn't pay full balance in 2 years.
Use the compound interest formula to calculate Alonso’s balance after 2 years using each compounding period, assuming he makes no payments. Write your answer in the Account Balance column.
Compounding Period
Yearly-
Semiannually-
Monthly-
Daily-
How much more is Alonso paying by having his interest compounded daily versus yearly?
How does the frequency of compounding impact the overall cost of Alonso’s total interest?
Now let’s calculate the APY of each compounding period to see what percentage rate Alonso is actually paying annually. Recall the formula:
What would Alonso's interest rate change to if he had to APY instead of APR?
Compounding Period
Yearly-
Semiannually-
Monthly-
Daily-
Most credit cards are compounded monthly or daily, which means that Alonso is paying about 1.5% more annually than the advertised APR. What effect could this knowledge have had on Alonso’s purchasing decisions?
With your bill paid off and starting back at $0, the latest video game comes out and costs $60. You put it on your credit card and can’t afford to pay the whole bill all at once, so you make the minimum payment each month.
How much is that minimum payment?
Use the credit card calculator to determine how much total interest you’ll pay on this debt.
If you make the minimum payment only, how much will the game cost in total when you get done paying for it with the credit card?
Assume your balance is back at $0. You desperately want a TV for your bedroom, but you don’t have any money saved. You put the $229 TV on your credit card and make the minimum monthly payment each month.
How much is that minimum payment?
Use the credit card calculator to determine how much total interest you’ll pay on this debt.
When you include the purchase price and the interest, how much does the TV cost you in total?
Summarize the effect of credit card interest on the real cost of items.
What are two strategies consumers can use to reduce the amount of interest they’ll pay on credit card debt?
1.
2.
Now that we have a formula that can be used to calculate balances that use compound interest, let’s put it into practice.
If Alana has a loan balance of $12,000 that is compounded monthly at a rate of 4.5%. Assuming that she makes no payments on the account, what will her balance be in 4 years?
Review the completed example below.
Carmine takes a loan for $11,500 at a rate of 8% that is compounded quarterly. Assuming she makes no payments for the first 2 years, what is her loan balance (A)?
P=
r=
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A=
Marko has a credit card balance of $875 that is compounded daily at an annual percentage rate (APR) of 19.62%. If he makes no payments, what will his balance be in 2 years (A)?
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A=
Bethany has $37,525 in student loans that accumulate interest at 3.73% annualized interest that is compounded monthly. If she starts making payments in 4 years, what will her loan balance be (A)?
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r=
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t=
A=
Camilla took a $23,500 secured auto loan that allows her to make no payments for 18 months. If interest is still compounded monthly at a rate of 6.3%, what will her balance be in 18 months when she starts making payments (A)?
P=
r=
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t=
A=
Shawn’s mortgage balance of $263,000 is compounded daily at a rate of 4.075% annualized interest. If no payments are made for 6 months, what will the balance be after this time has passed (A)?
P=
r=
n=
t=
A=
Use the following information to calculate the total balance after interest is calculated.
P = $5000
r = 6.25%
Compounded daily for 5 years
Use the following information to calculate the total balance after interest is calculated.
P = $8,500
r = 3.175%
Compounded monthly for 10 years
Use the following information to calculate the total balance after interest is calculated.
P = $28,000
r = 9%
Compounded annually for 5 years
Use the following information to calculate the total balance after interest is calculated.
P = $275
r = 6.25%
Compounded daily for 20 years
Would you prefer Table 1 or Table 2 if you were being charged interest on a credit card or loan? Explain your answer.