Answer:
The correct answer is: Cost approach.
Explanation:
The cost approach is used in real estate to give value to new houses based on the value of the land and the price of the construction. It is said to provide a more accurate return on recently built houses. The approach can be also used for old properties but depreciation must be included in the calculation of the house value.
Answer:
Total production requirements for 3 months = 665720 units
Explanation:
The opening inventory in July should have been 200000 * 0.8 = 160000 units
However there is a shortage of 10000 units as opening inventory is 150000 units.
- July sales are expected to be 200000 units.
- August sales will be = 200000 * 105% = 210000 units
- September Sales will be = 210000 * 105% = 220500 units
- October Sales will be = 220500 * 105% = 231525 units
The production requirement is to produce enough to match this month's sale along with 80% of next months sale.
The production requirement for 3 months ending 30 september will be,
- July = (200000-150000) + 0.8 * 210000 = 218000 units
- August = 210000 * 0.2 + 220500 * 0.8 = 218400 units
- September = 220500 * 0.2 + 231525 * 0.8 = 229320 units
Total production requirements for 3 months = 218000 + 218400 + 229320 = 665720 units
Answer:
B) Retaining
Explanation:
Retaining risk refers to the risk in which the company could able to take the decision with respect to the responsibility for some particular risk
Here in the given situation it represents that the risk is associated with one of the key members so this presents the responsibility that should be considered while retaining a risk
Hence, the correct option is B.
Answer:
0.75
Explanation:
P(no lifting) = 0.4
P(moderate lifting) = 0.5
p(heavy lifting) = 0.2
P(Claim | no lifting) = 0.05
P(Claim | moderate lifting) = 0.08
P(Claim | heavy lifting) = 0.2
<u>Using BAYE Theorem</u>
P(no lifting claim) = P(Claim | no lifting)*P(no lift) / P(Claim)
P(Claim) = (Claim | no lifting)*P(no lifting) + P(Claim | moderate lifting)*P(moderate lifting) + P(Claim | heavy lifting)*p(heavy lifting)
P(Claim) = (0.05)*(0.4) + (0.08)*(0.5) + (0.2)*(0.1)
P(Claim) = 0.08
P(no lifting claim) = (0.05)*(0.4) / 0.08
P(no lifting claim) = 0.25
P(Heavy or moderate lifting | Claim) = 1 - 0.25
P(Heavy or moderate lifting | Claim) = 0.75