The overall capitalization rate by direct market extraction assuming each property is equally comparable to the subject is 11.4%
Explanation:
Capitalization is the accounting of expenditures and the regular distribution of investments in fixed reserves over future years. Capitalisation, in other words, includes an expense usually documented in a temporary account and reported as an income account on a permanent basis.
Take the average of the three property capitalization rates to find the overall capitalization rate.
Answer:
12.38% decrease
Explanation:
Given the following parameters
6%
Number of years = 12
Market yield I= 6 === 4.5
Present Value = 916.16 == 1045.59
PMT (annuity payment) = 50 (5%x1000)
Future value = 1000
Therefore, to solve for the percentage change, we have in the price of this bond in this situation, we have (916.16-1045.59) / 1045.59 = -0.1238
Hence, 12.38% decrease is the percentage change in the price of this bond if the market yield rises to 6% from the current yield of 4.5%,
Answer:
$47,200
Explanation:
For computing the budgeted purchase, first we have to determine the purchase unit which is shown below:
= Sale units + ending inventory units - beginning inventory units
where,
Sale units are 1,300 units
Ending inventory units = 900 units × 30% = 270 units
Beginning inventory units = 1,300 × 30% = 390 units
Now put these units to the above formula
So, the units would equal to
= 1,300 units + 270 units - 390 units
= 1,180 units
Now the budgeted purchase would be
= 1,180 units × $40
= $47,200
Answer:
for $16000 plan B is better than A
Explanation:
We are searching for the stage where Plan A's compensation is less than Plan B's compensation.
Plan A < Plan B
let total of Curt's sales be the x,
x is the basis of the commission under Plan A, but the first 5000 of sales are excluded i.e (x - 5000) from the basis of commissions under Plan B.
350 + x(0.10) < 750 + (x - 5000)(0.15)
800 -750 < (0.15) x - 5000(0.15) - (0.10)x
50 < (0.15 - 0.10)x - 750
50+750 < (0.05)x
800 < (0.05)x

16000 < x
Answer:
Range of price elasticity of demand for cigarettes is from (-0.5) to (-0.3).
Explanation:
Percentage increase in price = 10%
Percentage reduction in quantity demanded = 3% to 5%
We are taking percentage change in the quantity demanded is equal to 3% for now.
Initial price elasticity of demand for cigarettes:
= Percentage change in quantity demanded ÷ Percentage change in price
= -3 ÷ 10
= -0.3
Now, we are taking percentage change in the quantity demanded is equal to 5%.
price elasticity of demand cigarettes:
= Percentage change in quantity demanded ÷ Percentage change in price
= -5 ÷ 10
= -0.5
Therefore, the range of price elasticity of demand for cigarettes is from (-0.5) to (-0.3).