A derivative<span> is a contract between two or more parties whose value is based on an agreed-upon underlying financial asset, index, or security. ... Similarly, a </span>stock<span>option is a </span>derivative<span> because its value is "derived" from that of the underlying</span>stock<span>.</span>
Answer:
<u>The correct answer is that the cost of the ending inventory using the retail inventory method is US$ 100,962</u>
Explanation:
Wall-to-Wall Records
Cost Retail
Beginning Inventory $ 48,000 $ 70,000
Purchases $ 210,000 $ 390,000
Cost of Goods Available for Sale $ 258,000 $ 460,000
Cost to Retail Ratio
= $ 258,000 ÷ $ 460,000
= 0.5609 = 56.09%
Cost Retail
Cost of Goods Available for Sale $ 258,000 $ 460,000
− Sales $ 280,000
Ending Inventory $ 180,000
× Cost to Retail Ratio 0.5609
<u>Ending Inventory $ 100,962 </u>
Answer:
-$264,000
Explanation:
The net cash flows from investing activities for the year is presented below
Cash flow from investing activities
Purchase of equipment -$260,000
Proceeds from the sale of equipment $87,000
Purchase of land -$91,000
Net cash flow used by investing activities -$264,000
The purchase is a cash outflow so it would be shown in a minus sign whereas sales is a cash inflow so it would be added
Answer:
rework hope this helps :)
Explanation:
Answer:
b. Call for $1,500
Explanation:
According to the scenario, computation of the given data are as follow:-
We can calculate the amount of margin call by using following formula:-
Loss of today = future contracts based total bushels × total contract × (settlement cost per bushels - future contract price per bushels)
= 5,000 cents × 6 × (390 cents - 385 cents)
= 5,000 cents × 6 × 5 cents
= 150,000 cents
And we know that
100 cents = 1 dollar
so,
150,000 cents ÷ 100 =$1,500
Initial margin $878 per future contract and maintenance margin $650 per contract, Margins of both are less than loss .So we have to pay $1,500 in initial margin.
According to the analysis, we will receive $1,500 margin call.
Therefore option (B) call for $1,500 is correct.
