Question about Texas Instruments TI-86 Calculator

Hello Sir/Ma

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Posted on Dec 28, 2009

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Posted on Jan 02, 2017

A=P((1-(1+r)^(-n))/r, where A is the present value of the annuity, or the amount of the loan, P is the periodic payment, r is the interest rate per period, and n is the number of periods. In this case, I assume the payments are monthly, so n would be 36. You mentioned that you already have A and P. However, solving for r algebraically is not that easy because it is in two places on the right hand side. However, you can make a table and put in interest rates to make both sides equal. Remember to multiply this answer by 12 to get the annual interest rate.

For example, if the payment is $100, and the amount of the loan is $2,766.07, and the number of periods is 36, what is the interest rate.

r Calculate Actual Difference

0.010 3010.75 2766.07 -244.68

0.011 2959.42 2766.07 -193.35

0.012 2909.33 2766.07 -143.26

0.013 2860.42 2766.07 -94.35

0.014 2812.68 2766.07 -46.61

0.015 2766.07 2766.07 0.00

0.016 2720.55 2766.07 45.52

0.017 2676.11 2766.07 89.96

You can see from the chart that the value of r of 0.015 makes the difference 0, so the periodic interest rate is 0.015 or 1.5%. We need to annualize this by multiplying by 12 and we get an annual interest rate of 18%.

Good luck,

Paul

Annuity Payment PV

For example, if the payment is $100, and the amount of the loan is $2,766.07, and the number of periods is 36, what is the interest rate.

r Calculate Actual Difference

0.010 3010.75 2766.07 -244.68

0.011 2959.42 2766.07 -193.35

0.012 2909.33 2766.07 -143.26

0.013 2860.42 2766.07 -94.35

0.014 2812.68 2766.07 -46.61

0.015 2766.07 2766.07 0.00

0.016 2720.55 2766.07 45.52

0.017 2676.11 2766.07 89.96

You can see from the chart that the value of r of 0.015 makes the difference 0, so the periodic interest rate is 0.015 or 1.5%. We need to annualize this by multiplying by 12 and we get an annual interest rate of 18%.

Good luck,

Paul

Annuity Payment PV

Aug 15, 2016 | Office Equipment & Supplies

7% of $44000.00 is $3,080.00.

That's how much the interest would be the first year if you don't make any payments. The total amount of interest you pay depends on the length of the loan. For a 30-year loan, your total payments would be $105,389.92. For a 20-year loan, your total payments would be $81,871.57.

That's how much the interest would be the first year if you don't make any payments. The total amount of interest you pay depends on the length of the loan. For a 30-year loan, your total payments would be $105,389.92. For a 20-year loan, your total payments would be $81,871.57.

Sep 12, 2014 | Office Equipment & Supplies

Hi there,

To calculate present value you need to type in all the other missing values and then press COMP and PV.

For example: if the future value is R5000, the interest is 12% p.a. compounded monthly and it paid over 3 years.

Type in 5000 and press FV

type in 12 and I/Y

Press 2nd F and I/Y and make sure P/Y says 12 (for 12 payments per year).

Press ON

press 3 press 2nd F N and then press N again (for 36 payments in total). Make sure your screen says ANS -> N otherwise the calculation will not work.

Now if if your payments are 0 (in other words you are not making monthly payments) then press 0 and PMT,

Otherwise, if you are making monthly payments for e.g. R200 a month, type in +/- 200 PMT.

Now calculate your original amount by pressing COMP PV.

If you made no payments your original amount should be -3494.62

And if you chose to add payments your original amount should be

2 526.88.

To calculate present value you need to type in all the other missing values and then press COMP and PV.

For example: if the future value is R5000, the interest is 12% p.a. compounded monthly and it paid over 3 years.

Type in 5000 and press FV

type in 12 and I/Y

Press 2nd F and I/Y and make sure P/Y says 12 (for 12 payments per year).

Press ON

press 3 press 2nd F N and then press N again (for 36 payments in total). Make sure your screen says ANS -> N otherwise the calculation will not work.

Now if if your payments are 0 (in other words you are not making monthly payments) then press 0 and PMT,

Otherwise, if you are making monthly payments for e.g. R200 a month, type in +/- 200 PMT.

Now calculate your original amount by pressing COMP PV.

If you made no payments your original amount should be -3494.62

And if you chose to add payments your original amount should be

2 526.88.

May 30, 2014 | Sharp EL-738 Scientific Calculator

Hi there,

First make sure all previous amounts stored are cleared by pressing 2nd F MODE.

Then type in the original value 20 000 and press PV.

Type in the interest 13 and press I/Y.

(If i assume that the interest is compounded yearly my calculation is more simple)

press 5 and N

Press COMP FV and your answer will be - 36 848.70

(If I assume that the interest is compounded monthly, i need to input a little bit more data into my calculator)

Press 2nd F I/Y (to get to payments per year) and press 12 and ENT. Press ON.

Then press 5 and 2nd F N and then press N again.

Now calculate FV by pressing COMP FV which should give you - 38 177.13.

Take this value and subtract the PV from it to get the amount of interest earned.

First make sure all previous amounts stored are cleared by pressing 2nd F MODE.

Then type in the original value 20 000 and press PV.

Type in the interest 13 and press I/Y.

(If i assume that the interest is compounded yearly my calculation is more simple)

press 5 and N

Press COMP FV and your answer will be - 36 848.70

(If I assume that the interest is compounded monthly, i need to input a little bit more data into my calculator)

Press 2nd F I/Y (to get to payments per year) and press 12 and ENT. Press ON.

Then press 5 and 2nd F N and then press N again.

Now calculate FV by pressing COMP FV which should give you - 38 177.13.

Take this value and subtract the PV from it to get the amount of interest earned.

May 16, 2014 | Sharp EL-738 Scientific Calculator

Please refer to the link to formula involving loan calculation: http://www.docstoc.com/docs/64563308/Calculating-Loan-Payments-Using-Reducing-Balance-Formula

Mar 21, 2011 | Texas Instruments BA-II Plus Calculator

If $100,000.00 loan: enter 100000. in pv,
if interest rate is 5%,
enter 5 divided by 12 = %i
if 30 year mortgage,
enter 360 N
enter 2nd PMT to get monthly principle and interest.
You may have already solved this problem.

Aug 19, 2010 | Texas Instruments BA Real Estate...

Once you're in the TVM solver:

On the top line (N=) type in 5 * 12 ENTER for five years of month payments.

On the I% lline type in 5.5 / 12 ENTER for the month interest rate.

On the PV line type in 18000 ENTER

Make sure the FV is 0 and END is highlighted on the bottom line.

Move the cursor to the PMT line and press ALPHA [SOLVE] (that's ALPHA ENTER) and see -343.82 for the monthly payment.

On the top line (N=) type in 5 * 12 ENTER for five years of month payments.

On the I% lline type in 5.5 / 12 ENTER for the month interest rate.

On the PV line type in 18000 ENTER

Make sure the FV is 0 and END is highlighted on the bottom line.

Move the cursor to the PMT line and press ALPHA [SOLVE] (that's ALPHA ENTER) and see -343.82 for the monthly payment.

Jan 17, 2010 | Texas Instruments TI-83 Plus Calculator

Change the payments-per-year to 1 to get the correct answer. Press 2nd [P/Y] 1 ENTER.

To pay off a loan of $3245 at 12% annual interest, you can either make 6 monthly payments of $559.91 and pay it off in half a year or make 6 annual payments of $789.27 and pay it off in six years.

To pay off a loan of $3245 at 12% annual interest, you can either make 6 monthly payments of $559.91 and pay it off in half a year or make 6 annual payments of $789.27 and pay it off in six years.

Jan 15, 2009 | Texas Instruments BA-II Plus Calculator

set your p/y to 12( compounding periods per year). I think you are calculating for a one year loan?

Nov 18, 2008 | Texas Instruments BA-II Plus Calculator

Are you putting 30x12=360 for N? Since you have monthly payments, you have to compute it a little different. Also, you have to find the effective monthly interest rate. 1.0575^(1/12) = .4669839%.

Another way is to enter 30 for N and 5.57 for I/Y, and change P/Y to 12.

Hope this helps!

Another way is to enter 30 for N and 5.57 for I/Y, and change P/Y to 12.

Hope this helps!

Apr 08, 2008 | Texas Instruments BA-II Plus Calculator

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