They will pay net $229,030 after paying a 7.5% commission to their broker.
<h3>What is commission?</h3>
- Commissions are a type of variable-pay compensation for provided services or sold goods.
- Commissions are a typical method of encouraging and rewarding salespeople. It is also possible to create commissions to promote particular sales behaviors.
- For instance, when offering significant discounts, commissions might be decreased.
- When you buy, you normally pay a commission, and when you sell, you typically pay another commission. Investment commissions are not regarded by the IRS as a tax-deductible item.
- Instead, the commission is included in the cost basis of the investment, giving you a small tax break.
<h3>Calculation of net payment:</h3>
= 100% - 7.5%
= 92.5%
= $247,600 x 92.5%
= $229,030
Hence, they will pay net $229,030 after paying a 7.5% commission to their broker.
Learn more about commision here:
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Answer:
Explanation:
D = 60 bags
cost = 80 / bag
s = 20 / order
h = 40% of cost
0.4 * 80 / 100
h= 32 unit/year
D = d * 12 months
D = 60 * 12
D = 720 bags / year
EOQ = 
EOQ = 
EOQ = 30 bags
Total cost = Total holding cost + total ordering cost
Total holding cost = (Q/2 * H) = (30/2 * 32) = 480
Total ordering cost = (D/Q * 20) = (720/30 *20) = 480
Total cost = 480 + 480 = 960
Total purchasing cost = cost * D = 80 * 720 = 57.600
Percentage= total cost / total purchasing cost * 100
960 / 57.600 * 100
1.67 %
Answer:
The correct option is option e)
not trade movie tickets for basketball tickets because his marginal utility per dollar spent on movie tickets is greater than his marginal utility per dollar spent on basketball tickets.
Explanation:
The cost of one movie ticket is $8 then Bills' four tickets will be $32.
The cost of a basketball ticket is $28.
Therefore if bill should trade 4 movie tickets for a basketball ticket he will make a loss of $ 4 so it is advisable for bill not to trade movie ticket for basketball ticket. And again his marginal utility per dollar spent on movie tickets is greater than his marginal utility per dollar spent on basketball tickets.
