Using P(A, r, t)= A*((r/12)/(1-(1+(r/12))^-12t)):
Originally:
A=$290,000
r=3.75%
t=30 years
Monthly payment=$1,343.04
Use differentials to estimate the change in monthly payment and determine the actual change in monthly payment if:
a. the loan amount decreases to $275,000
b. the rate decreases to 3.5%
c. the number of years decreases to 28
Assuming that all three changes happened simultaneously
As per excel PMT function revised monthly instalment has been derived.
Where variable Rate = 3.5%/12
nper = 28*12 = 336
pv = 275000
and instalment paymenthas been made at the end of the period.
Revised monthly payment = $1285.07
Reduction in EMI = $57.97
Using P(A, r, t)= A*((r/12)/(1-(1+(r/12))^-12t)): Originally: A=$290,000 r=3.75% t=30 years Monthly payment=$1,343.04 Use differentials to estimate...
Lab 2 - Differentials and your Mortgage The monthly payment P on a mortgage loan of A dollars at an APR of r (as a decimal) for t years is given by this formula Р(А, r,t) 3D А -1 2 1-|1+ 12 ӘР ОР дР Determine and state the partial derivatives JA'ar'at uSing a CAS (Computer Algebra 1. System.) Include screen shots of each of these in your report! (15 pts) 2 Find P(250000, 0.035, 15). (10 pts) Use differentials...
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Lab 2 - Differentials and your Mortgage – FA19 The monthly payment P on a mortgage loan of A dollars at an APR of r (as a decimal) for t years is given by this formula. P(A,r,1)= A - -12 1. Determine and state the partial derivatives using a CAS (Computer Algebra System.) Include screen shots of each of these in your report! (15 pts) 2. Find P(275000, 0.04, 20). (10 pts) 3. Use differentials to determine...
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