Answer:
25.94%
Explanation:
Assume, Face value of bond =$1000
Purchase price of twenty year zero coupon bond = 1000/((1+i)^N)
. Where, yield = 5% =0.05
, N= number of years to maturity =20
==> Purchase Price = 1000/(1.05^20)
Purchase Price = 1000/2.65329770514
Purchase Price = $376.89
Selling Price after one year: 1000/(1+I)^19. Where i=yield=4%=0.04, N=19
Selling Price=1000/(1.04^19)
Selling Price = 1000/2.10684917599
Selling Price = $474.64
Rate of Return = (474.64/376.89) - 1
Rate of Return = 1.25935949481281 - 1
Rate of Return = 0.2594
Rate of Return = 25.94%
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Cost price = 6,500
Selling price + profit = 9500
Profit gained = 9,500 - 6,500 = $3000
Number of tires bought = 3000/50 = 60
The dealer bought 60 tires.
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Answer:
correct option is B.$2,273
Explanation:
given data
purchased = $150,000
building = $100,000
land = $50,000
to find out
Tom's maximum depreciation for this first year
solution
we will apply here The mid month convention applies
and recovery period for Residential property = 27.5-year
maximum depreciation will be here as
maximum depreciation = $100,000 × 2.273%
maximum depreciation = $100,000 × 0.02273
maximum depreciation = $2,273
so correct option is B.$2,273
