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bagirrra123 [75]
3 years ago
15

Which expenditure will be the same whether you lease or buy a new vehicle?

Business
2 answers:
Vera_Pavlovna [14]3 years ago
8 0

I think it is the PRICE OF GAS but i'm not 100%, tell me if i'm right! Sorry if its wrong!

Katyanochek1 [597]3 years ago
8 0

Gas and insurance will be the same whether leasing or buying.

Your costs for fuel and automobile insurance won't be any different for a leased vehicle than a purchased vehicle.  If you lease rather than buy, your monthly payments likely will be less and amount of down payment usually less also. But overall cost may be more, especially if you considers what asset value you own. (You never own the leased vehicle, unless you buy it at the end of the lease, and if you do so your overall cost typically will be more than if you had arranged a loan to purchase the vehicle.)

In the first quarter of 2018, statistics show that 30% of new cars in the United States were obtained by lease agreements rather than by purchase agreements.

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Answer:

The answer is 156.25

Explanation:

In the 1st year:

- Interest: 2,500 x 5% = 125

- Payment amount: 125  x 175% = 218.75

- Principal: 218.75 - 125 = 93.75

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10 x 93.75 + 10 x X = 2,500

=> X = 156.25

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4 years ago
You work for a local convenience store. At the end of 2nd shift, 11PM, any foods in the heated kiosk are to be discarded. Money
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You bought one of Great White Shark Repellant Co.’s 5.8 percent coupon bonds one year ago for $1,030. These bonds make annual pa
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Answer:

total rate of return on the Bond = 9.40%

Explanation:

given data

coupon bonds  = 5.8%

bonds price =  $1,030

maturity time = 14 year

required return on the bonds = 5.1 percent

solution

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and here annual Coupon Amount will be

annual coupon amount = $1000 × 5.80%

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Market Price of Bond = Present Value of Coupon Payments + Present face Value    ......................1

here Present Value of Coupon Payments  at PVIFA 5.10% and 14 Years

Present Value Annuity Inflow Factor (PVIFA) =  \frac{1-(1/(1+r)^t}{r}  ....2

Present Value Annuity Inflow Factor =  \frac{1-(1/(1+0.0510)^14}{0.0510}

Present Value Annuity Inflow Factor = 9.83566

and

Present Value Inflow Factor (PVIF) 5.10%, 14 Years= \frac{1}{(1+r)^t}   ...........3

Present Value Inflow Factor (PVIF) = \frac{1}{(1+0.0510)^14}

Present Value Inflow Factor = 0.49838

so

Market Price of Bond = ( $58 × 9.83566 ) + ( $1,000 × 0.49838 )

Market Price of Bond = $1,068.85

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total rate of return on the Bond = [ { Annual Coupon Amount + ( Change in Bond Price ) } ÷ Current Price]  ...............4

total rate of return on the Bond = \frac{58+(1068.85-1030)}{1030}

total rate of return on the Bond = 9.40%

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<u>Definition of terms</u>

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