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puteri [66]
3 years ago
12

Rodrigo buys a jacket that is on sale for 1/4 off of the original price of 80$. he has a coupon for an additional 10% off. how m

uch does rodrigo pay for the jacket?
Mathematics
2 answers:
V125BC [204]3 years ago
8 0

Answer:

Rodrigo pays $54.00 for the jacket

Step-by-step explanation:

The original price of the jacket = $80.00

Rodrigo buys the jacket that is on sale for \frac{1}{4} off of the original price.

Discount on the jacket = \frac{1}{4} × 80.00 = $20.00

Price after discount = 80.00 - 20.00 = $60.00

Rodrigo has a coupon for an additional 10% off.

The price after redeeming the coupon = 10% × 60.00 = 0.10 × 60 = $6.00

Rodrigo have to pay = 60 - 6 = $54.00

Rodrigo pays $54.00 for the jacket.

NeX [460]3 years ago
6 0

Price after off =80-  1/4 * 80 = 80-20 = $60

Coupon discount = 60*10/100 = $6

So, he have to pay, 60-6 = $54

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bool b = isupper(x);

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3 years ago
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7 0
3 years ago
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andrew11 [14]
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What type of transformation is used<br> when the line y = vx is transformed<br> into y= 5x?
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3 years ago
You plan on financing a new road bike for $2,500. The bike shop offers a 13.5% APR for a 24 month loan. Use this information, an
Mila [183]
This question can be approached using the present value of annuity formula. The present value of annuity is given by PV=P\left( \frac{1-\left(1+ \frac{r}{t} \right)^{-nt}}{ \frac{r}{t} } \right), where: PV is the present value/amount of the loan, P is the periodic (monthly in this case) payment, r is the APR, t is the number of payments in one year and n is the number of years.

Given that the<span> financing is for a new road bike of $2,500 and that the bike shop offers a 13.5% APR for a 24 month loan.

Thus, PV = $2,500; r = 13.5% = 0.135; t = 12 payments (since payment is made monthly); n = 2 years (i.e. 24 months)

Thus,

</span>2500=P\left( \frac{1-\left(1+ \frac{0.135}{12} \right)^{-2\times12}}{ \frac{0.135}{12} } \right) \\  \\ =P\left( \frac{1-\left(1+ 0.01125 \right)^{-24}}{ 0.01125 } \right)=P\left( \frac{1-\left(1.01125 \right)^{-24}}{ 0.01125 } \right) \\  \\ =P\left( \frac{1-0.764531}{ 0.01125 } \right)=P\left( \frac{0.235469}{ 0.01125 } \right)=20.9306P \\  \\ \Rightarrow P= \frac{2500}{20.9306} =119.44
<span>
Therefore, his monthly payment is $119.44</span>
6 0
3 years ago
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