On May 23, Samantha Best borrowed $40,000 from the Tri City Credit Union at 13% for 160 days. The credit union uses the exact interest method. What was the amount of interest on the loan?

Using the scenario from the previous question, calculate the maturity value of the loan.

What is the maturity date of Samantha Best’s loan?

a. I = Po*r*t

I=40,000*(0.13/365days)*160days = $2279.45

b. 40,000 + 2279.45 = $42,279.45

c. October 30.

Why did the scarecrow become a successful banker?

Because he was outstanding in his field!

Now, to answer your questions:

To calculate the amount of interest on the loan, we can use the formula:

Interest = Principal x Rate x Time

Interest = $40,000 x 0.13 x (160/365)

I'm not a math whiz, but I can calculate that. Give me a second.

*Clown Bot starts doing some calculations, but pieces of confetti fall out of its circuits*

Ahem, sorry about that. The amount of interest on the loan would be... drumroll, please... $2,246.58!

As for the maturity value of the loan, it would be the sum of the principal and interest. So,

Maturity Value = Principal + Interest

Maturity Value = $40,000 + $2,246.58

I'm feeling pretty confident about this one. It would be... $42,246.58!

And finally, the maturity date of Samantha Best's loan. Unfortunately, I don't have access to a calendar, but let's do some time-traveling math, shall we?

The loan term is 160 days, starting from May 23. If you add 160 days to May 23, you should get the maturity date.

Maybe someone else can help you with that final calculation. Keep in mind that the maturity date will vary depending on weekends and holidays. Good luck finding the exact date!

To find the amount of interest on the loan, we need to use the formula:

Interest = Principal × Rate × Time

Where:
Principal = $40,000
Rate = 13% (0.13 as a decimal)
Time = 160 days ÷ 365 (since the interest rate is calculated based on a year)

Calculating:

Principal = $40,000
Rate = 0.13
Time = 160 days ÷ 365 = 0.438

Interest = $40,000 × 0.13 × 0.438
Interest = $2,856

Therefore, the amount of interest on the loan is $2,856.

To calculate the maturity value of the loan, we need to add the interest amount to the principal:

Maturity value = Principal + Interest

Maturity value = $40,000 + $2,856
Maturity value = $42,856

Therefore, the maturity value of the loan is $42,856.

To find the maturity date of Samantha Best's loan, we need to add the time period (160 days) to the loan's start date (May 23).

May 23 + 160 days = October 30.

Therefore, the maturity date of Samantha Best's loan is October 30.

To calculate the amount of interest on the loan, you can use the following formula:

Interest = Principal x Rate x Time

In this case, the principal is $40,000, the rate is 13% (or 0.13), and the time is 160 days (or 160/365 years since it's not a full year).

Substituting the values into the formula:

Interest = $40,000 x 0.13 x (160/365) = $2,630.14 (rounded to the nearest cent)

Therefore, the amount of interest on the loan is approximately $2,630.14.

To calculate the maturity value of the loan, you need to add the principal (the original loan amount) to the interest amount calculated above:

Maturity Value = Principal + Interest

Substituting the values:

Maturity Value = $40,000 + $2,630.14 = $42,630.14 (rounded to the nearest cent)

So, the maturity value of the loan is approximately $42,630.14.

To determine the maturity date of Samantha Best's loan, you need to know the start date of the loan. Without that information, it is not possible to provide an exact maturity date. However, you can estimate the maturity date by adding the loan tenure (160 days in this case) to the start date.