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sergeinik [125]
3 years ago
15

Suppose you bought 100 shares of IBM at $200 per share. What is the maximum loss if you place a stop-loss order at $165

Business
1 answer:
Lynna [10]3 years ago
4 0

Answer:

$3,500

Explanation:

Placing a stop-loss order at $165 means that the last amount that the stock traded, it had a price of $165 per share.

Based on that, it is evident that each stock has lost $35 when compared to the price at which the stop-loss order was placed and the initial cost per share of $200.

Loss per share=$200-$165=$35

The loss incurred on 100 shares of IBM=loss per share*number of shares owned

The loss incurred on 100 shares of IBM=$35*100

The loss incurred on 100 shares of IBM=$3,500

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Predetermined Overhead Rate, Application of Overhead to Jobs, Job Cost, Unit Cost On August 1, Cairle Company's work-in-process
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Answer:

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1. The predetermined overhead rate based on direct labor cost is:

= 75% of direct labor cost.

2. August 31 Ending Balances:

Job 70 $7,475  

Job 71 $7,960

Job 72 $9,825

Job 73 $8,150  

Job 74 $1,350

Job 75 $2,065

Job 76 $384

3. Ending balance of Work in Process, August 31:

= $9,694

4. The cost of goods sold for August = $11,890

5. Sales revenue for August = $14,268

Explanation:

a) Data and Calculations:

Work in process inventory on August 1:

                               Job 70  Job 71  Job 72  Job 73  Job 74  Job 75  Job 76

Direct materials     $1,600  $2,000     $850

Direct labor              1,900     1,300       900

Applied overhead    1,425       975       675

Direct materials       $800   $1,235 $3,550 $5,000   $300     $560     $80

Direct labor              1,000     1,400   2,200     1,800     600       860      172

Applied overhead      750     1,050    1,650     1,350     450       645      129

Total costs            $7,475  $7,960 $9,825   $8,150 $1,350 $2,065   $384

Work in Process:

Job 71 $7,960

Job 74   1,350

Job 76     384

Total  $9,694

Cost of goods sold:

Job 72 $9,825

Job 75 $2,065

Total    $11,890

Sales revenue = $14,268 ($11,890 * 1.20)

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