Using the double declining-balance depreciation method, the vehicle's second year depreciation expense is: $2,812.50.
<h3>
Second year depreciation expense </h3>
First step is to calculate the first year depreciation expense
First year depreciation expense=15,000×(100%/8 x 2)
First year depreciation expense=15,000 x 25%
First year depreciation expense=3,750
Second step is to calculate Second year depreciation expense
Second year depreciation expense = (15,000-3750) x 25%
Second year depreciation expense=11,250x 25%
Second year depreciation expense =2812.50
Therefore Using the double declining-balance depreciation method, the vehicle's second year depreciation expense is: $2,812.50.
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Answer:
a) Absolute Value Inequality => Absolute(0 + y) < 2
b) -2 < y < 2
Which means, Johnson Family has to live within the range of -2 to +2 from the fire department. Otherwise, they will have to pay 500 USD as increased deductible.
Explanation:
<u><em>Johnson Family has to live within the range of -2 to +2 from the fire department.
</em></u>
<em>a) Absolute Value Equation:</em>
Absolute(0 + y) < 2
where y represent the location of the new house and 0 represents the location of the fire department.
Furthermore,
<em>Absolute(0 + y) < 2 = (0 + x) < 2 when (0 + y) is +ve. </em>
and
<em>Absolute(0+y) <2 = -(0 + x) < 2 when (0 + y) is -ve.
</em>
b) When (0 + y) is +ve,
we have, (0 + y) < 2.
<em>Solving for y and subtracting 0 from both sides. </em>
0-0 + y < 2 - 0
<em>y < 2</em>
and when (0 + y) is -ve,
<em>we have, - (0 + y) < 2.
</em>
Solving for y:
- 0 - y < 2
multiplying negative from both sides
<em>y > - 2</em>
<em>So, we have -2 < y < 2 </em>
<em>Johnson Family has to live within the range of -2 to +2 from the fire department. Otherwise, they will have to pay 500 USD as increased deductible. </em>
Answer:
7.31%
Explanation:
The question is pointing at the bond's yield to maturity.
The yield to maturity can be computed using the rate formula in excel as provided below:
=rate(nper,pmt,-pv,fv)
nper is the number of times the bond would pay annual coupons which is 31
pmt is the annual coupon payment i.e $1000*8.0%=$80.00
pv is the current price of the bond which is $1,084
fv is the face value of the bond which is $1,000
=rate(31,80,-1084,1000)=7.31%
The yield to maturity is 7.31%
That is the annual rate of return for an investor that holds the bond till maturity.
The reason why the demand is extremely time-and-place dependent would be: <span>Because customers must be present for service to be delivered
</span>customers must be present for services businesses because Unlike merchandising business, service business focused on the enhance Customer's experience rather than focus on selling the product.
Answer:
Return on company's stock = 15.6%
Explanation:
<u><em>The capital asset pricing model (CAPM)</em></u><em> relates the price of a share to the market risk or systematic risk. The systematic risk is that which affects all the all the economic agents, e.g inflation, interest rate e.t.c</em>
Using the CAPM , the expected return on a asset is given as follows:
E(r)= Rf +β(Rm-Rf)
E(r) =? , Rf- 6%, Rm- 14%, β- 1.2
E(r) = 6% + 1.2× (14- 6)%
= 6% + 9.6%
= 15.6%
Return on company's stock = 15.6%
