An account with a financial institution used to pay taxes and insurance is called An escrow account.
Answer is An escrow account
Answer: $150,000
Explanation:
Seeing as the litigation expense will only be paid in 2018, it should be added back to income for 2015.
= 900,000 + 100,000
= $1,000,000
As the depreciation will reverse evenly over the next three years and with future income probable, it should be removed from income.;
= 1,000,000 - 300,000
= $700,000
Municipal Bonds have the advantage of being Tax-exempt so their interest income should be removed to calculate how much tax should be paid.
= 700,000 - 200,000
= $500,000
2015 Income Tax Payable = 500,000 * 30%
= $150,000
Answer:
<em><u>External recruitment.</u></em>
Explanation:
External recruitment is a strategic process that the corporate human resources sector uses to select out-of-company candidates with qualified profiles to fill available jobs within the organization.
Companies often use varied sources to select candidates, the most common being talent banks, job fairs, recruitment sites, newspapers and more.
The biggest benefits an organization can derive from performing an external recruitment process are greater choice among candidates, talent renewal, increased competitiveness by hiring a top talent and increasing diversity among professionals.
Based on the cost of purchasing the machine and the delivery and installation fees, the initial outlay is $243,250
<h3>How much is the initial outlay?</h3>
This can be found as:
= Cost of purchasing machine + Installation and delivery cost
Solving gives:
= 237,500 + 5,750
= $243,250
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Answer:
a) safety stock = z-score x √lead time x standard deviation of demand
z-score for 99.9% = 3.29053
√lead time = √7 = 2.6458
standard deviation of demand = 3
safety stock = 3.29053 x 2.6458 x 3 = 26.12 ≈ 26 soaps
reorder point = lead time demand + safety stock = (7 x 16) + 26 = 138 soaps
EOQ = √[(2 x S x D) / H]
S = order cost = $10
D = annual demand = 16 x 365 = 5,840
H = $0.05
EOQ = √[(2 x $10 x 5,840) / $0.05] = 1,528.40 ≈ 1,528 soaps
b) total order costs per year = (5,840 / 1,528) x $10 = $38.22
total holding costs = (1,528 / 2) x $0.05 = $38.20
total annual ordering and holding costs = $76.42