Answer:
$26.05
Explanation:
according to the constant dividend growth model
price = d1 / (r - g)
d1 = next dividend to be paid = d0 x (1 + growth rate)
d0 = dividend that was just paid
r = cost of equity
g = growth rate
1.5 x (1.045^6) / 12 - 4.5 = $26.05
The percentage of 250000 to 180000 is 72% or answer D
Answer:
Total materials variance = (Actual quantity * Actual price) - (Standard quantity * Standard price)
= 2,850 - (230 * 14.4)
= 462 (Favourable)
Materials price variance = (Standard price - Actual price) * Actual quantity
= [1.8 - (2,850/1,500)] * 1,500
= 150 Unfavourable
Materials quantity variance = (Standard quantity - Actual quantity) * Standard price
= [(230 * 8) - 1,500] * 1.8
= 612 Favourable
Total labour variance = (Actual hours * Actual rate) - (Standard hours * Standard rate)
= 19,458 - (230 * 84)
= 138 Unfavourable
Labour price variance = (Standard rate - Actual rate) * Actual hours
= [14 - (19,458/1,410)] * 1,410
= 282 Favourable
Labour quantity variance = (Standard hours - Actual hours) * Standard rate
= [(230 * 6) - 1,410] * 14
= 420 Unfavourable
Answer:
$270
Explanation:
If the rent is $300 then 110 units will be occupied. The manager of the apartment complex should set a price which will maximize the revenue. When the rent is increased by $2 then one additional unit will be left vacant. This will reduce the revenue of the apartment manager. The equation to find the best possible rent which maximizes the total revenue is:
Profit = 110 (p - 300)
P = 110p - 330
P = 270.
The rent for the apartment should be 270 so the total revenue will be maximized.
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