Answer:
B. the bond demand curve shifts to the left, the bond supply curve shifts to the right, and the equilibrium interest rate usually rises.
Explanation:
In this case:
- The supply increases, curve shifts to the right.
- The demand increases, curve shifts to the left
- Both the above shifts cause the price of bonds to decrease
- The above changes cause interest rate to increase
In this way, the quantity of bonds increase
To find the EAR:
EAR = (sold price/purchase price)^(days in year/days you had it) -1
EAR = (9,675/9,575)^(365/60)-1
EAR = .06524
Then to make the decimal a percentage multiply the answer by 100.
EAR = .06524(100)
EAR - 6.52%
Answer:
$7,326
Explanation:
Double Decline Balance = 2 x SLDP x SLDBV
where,
SLDP = Straight Line Depreciation Percentage
= 100 ÷ useful life
= 100 ÷ 20
= 5 %
and
SLDBV = Straight Line Percentage Book Value
Year 1
Double Decline Balance = 2 x 5% x $81,400
= $8,140
Year 2
Double Decline Balance = 2 x 5% x ($81,400 - $8,140)
= $7,326
Therefore
The machine's second-year depreciation using the double-declining balance method is $7,326.
Answer:
a. $26,720
Explanation:
Before computing the accumulated depreciation, first we have to compute the original cost of the equipment, after that the depreciation expense. The calculation is shown below:
Original cos t = Equipment purchase cost + freight charges + installment charges
= $68,000 + $2,800 + $8,000
= $78,800
Now the depreciation expense under the straight-line method is shown below:
= (Original cost - residual value) ÷ estimated life in years
= ($78,800 - $12,000) ÷ 5 years
= $13,360
Now the accumulated depreciation is
= Depreciation expense × number of years
= $13,360 × 2 years
= $26,720
