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$875.00 plus 5% sales tax = 875 + 0.05*875 $875.00 plus 5% sales tax = 875 + 43.75 $875.00 plus 5% sales tax = 918.75
so you're really paying $918.75
if you don't have all that money, then you finance it (ie borrow it all from a credit company and pay it back)
pay it back over time
Since you're financing $918.75 at a rate of 14.25%, this means that you have to pay back I = Prt I = 918.75 * 0.1425 * 1 I = 130.92 dollars in interest
So you must add on 130.92 to the amount financed 918.75 + 130.92 = 1049.67 This is the total amount you must pay back
oh wait...when it says "0% program for 12 months" does that mean that the interest is 0% when you make your payments?
let me think for a sec
I think I do, but I'm not getting any of the answer choices
maybe you can find a similar example in your book?
interest for the year divided by the portion of the yar that has gone by
I noticed you wrote 0.1475 instead of 0.1425, is this the same problem?
875.00 (1.05) = total amount financed 875.00 (1.05) (.1425) = interest accrued during 1 year divide that by 12 and times it by 8 is my idea
you use a calculator and plug in: 875.00 [x] 1.05 [x] .1425 [x] 8 [\(\div\)] 12
price times tax rate, plus price. Times interest rate divided by 12; gives you how much interest is accruing each month. Times that by 8 to get 8 months worth of accrued interest
87.29 sounds good to me
err, .28
im not sure how much time i have, but im sure there are others here that can help out
sure
correct
hmmm, but id have to look up the definit of overage to be sure
net is after taxes, so that does sound plausible
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