Answer:
The acquisition cost is $38140
Explanation:
acquisiton cost = invoice price + applicable sales tax - cash discount + freight paid + cost of insurance + installation cost +testing and adjusting costt
= $34000 + $2000 - $400 + $260 + $125 + $2000 + $425
= $38410
Therefore, The acquisition cost is $38140.
A formula helps you understand the problem better!!!
83974875687168756574150674564736%
Answer:
Option (d) , Bank 4 offers the highest amount after a year
Explanation:
The total amount from each of the interest rates can be expressed as;
A=P(1+r/n)^nt
where;
A=Future value of investment
P=Initial value of investment
r=Annual interest rate
n=Number of times the interest is compounded annually
t=number of years of the investment
a). Bank 1
P=x
r=6.1%=6.1/100=0.061
n=1
t=assume number of years=1
replacing;
A=x(1+0.061/1)^(1×1)
A=x(1.061)
A=1.061 x
b). Bank 2
P=x
r=6%=6/100=0.06
n=12
t=1
Replacing;
A=x(1+0.06/12)^(12×1)
A=x(1.005)^12
A=1.0617 x
c). Bank 3
P=x
r=6%=6/100=0.06
n=1
t=1
Replacing;
A=x(1+0.06/1)^(1)
A=1.0600 x
d). Bank 4
P=x
r=6%=6/100=0.06
n=4
t=1
A=x(1+0.06/4)^(4×1)
A=x(1+0.015)^4
A=x(1.061)
A=1.0614 x
e). Bank 5
P=x
r=6%=6/100=0.06
n=365
t=1
A=x(1+0.06/365)^(365×1)
A=1.0618
Option (d) , Bank 4 offers the highest amount after a year
Answer: $297,353.33
Explanation:
In calculating the Opportunity Cost of using that space with the available data, the following formula can be used (notice that APR is a yearly figure and the rent is monthly),
Opportunity cost = Rent per month *12* (1-tax rate) / APR
= $3,431.00 * 12 * ( 1 - 0.35) / 0.09
= 297353.333333
= $297,353.33
$297,353.33 is the opportunity cost of using this space.
Note the method used above is the faster method but if you want to use the other method, first you change the rent to a monthly figure. Then you divide it by the cost of capital to get the present value. Then you multiply by the After tax rate of (1 - tax rate). It's basically the same as the above though.
