Please Help!! Below is the formula for calculating monthly payments for a fixed-rate loan. M equals P times the fraction with a numerator of i times the quantity 1 plus i end quantity to the power of n times t all over the denominator of the quantity 1 plus i end quantity to the power of n times t end power minus 1 end fraction Part 1: Explain what the following variables represent and how changing each one affects the monthly payment amount: P, i, and t. Part 2: Explain how changing each variable (P, i, and t) affects the total cost of principal and interest over the life of the loan.
@agent0smith
@dumbcow
@ranga
help anyone?
@radar
@UsArmy3947
@hba
@CalebBeavers
anyone?
ughh dont write out the formula like that, it makes it nearly impossible to interpret
como te puedo ayudar? :)
\[M= P (i (1+ i)^nt / (1+ i)^nt -1)\]
helppp pleasee
ok thats different than formula i usually use, but anyway P = principal i = annual int rate n = compounding periods (monthly is 12) t = num of years of loan
How does chaning each variable affect the monthly payment amount?
higher P means higher payment (more you borrow means more you have to pay each month) higher int rate yields higher payment the longer the loan, the lower the payment
changing*
ohh
so what about part 2?
total cost = payment*length of loan total cost increases if P increases total cost increases if i increases total cost may increase or decrease if t increases -this is because longer loan means lower payments but you have to make more of them -so depending on situation total can go up or down
thank you so much! :)
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