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Amanda [17]
2 years ago
4

The price of a stock call option is __________ correlated with the stock price and __________ correlated with the strike price.

Group of answer choices negatively; positively not; not negatively; negatively positively; positively positively; negatively
Business
1 answer:
IrinaVladis [17]2 years ago
8 0

Answer:

The answer is positively correlated with stock price and negatively correlated with strike price

Explanation:

The holder of a call option expects the price of the underlying asset(the stock) to increase for him to exercise the right while he also hopes the price of the strike price(exercise price) will be lower than the stock price. If this happens the holder (long) of the call option gains. So because of this, the price of stock call option is positively correlated with the price of the underlying (stock price) while it is negatively correlated with the strike price(exercise price).

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Southern pine lumber is visually inspected and placed into categories like "Select Structural," "No. 1," and "No. 2." These cate
mafiozo [28]

Answer:

<h2>The answer in this case would be option A. given in the answer choices or Grading.</h2>

Explanation:

  • In a general sense, grading is a process of organizing or ranking various items based on certain criteria or characteristics.
  • In this instance,notice that the pine lumbers are visually inspected and processed or organized on the basis of their respective characteristics and use or utilization. The classification of the lumbers include "No1", No.2" or "Select Structural" etc. which signifies some kind of ranking based on the specified criteria or conditions.
  • Hence, such type of classification system of items or commodities is usually considered as ranking or grading.
7 0
2 years ago
What allows good leaders to be flexible and welcome change without showing signs of resistance?
posledela
Acting as a facilitator allows good leaders to be flexible and welcome change without showing signs of resistance 
5 0
2 years ago
Read 2 more answers
Cordner Corporation has two production Departments: P1 and P2 and two service departments: S1 and S2. Direct costs for each depa
Goryan [66]

Solution:

S1  $180,000 is allocated 70% to S2 or $126,000 ( 0.7 * 180,000 )

S2  total is $162,000 + $126,000 = $288,000

S2  $126,000 is allocated 19.7% to P2 or $81000

Under the step-method of cost allocation,

the amount of costs allocated from $2 to P2 would be $81000

5 0
2 years ago
The Nelson Company has $1,750,000 in current assets and $700,000 in current liabilities. Its initial inventory level is $490,000
aleksley [76]

Answer:

(a) Short-term debt can increase by a maximum of $466,666.67 without pushing its current ratio below 1.9

(b) The firm's quick ratio after Nelson has raised the maximum amount of short-term funds is 1.34

Explanation:

Current assets = $1,750,000

Current liabilities = $700,000

Initial inventory level = $490,000

Current ratio = Current assets ÷ Current liabilities

= $1,750,000 ÷ $700,000 = 2.5

1.9 = (Current assets + \Delta{NP) ÷ (Current liabilities + \Delta{NP)

1.9 = ($1,750,000 + \Delta{NP) ÷ ($700,000 + \Delta{NP)

1.9 × ($700,000 + \Delta{NP) = ($1,750,000 + \Delta{NP)

$1,330,000 + 1.9\Delta{NP = $1,750,000 + \Delta{NP

0.9\Delta{NP =  $1,750,000 - $1,330,000

\Delta{NP = $466,666.67

Short-term debt can increase by a maximum of $466,666.67 without pushing its current ratio below 1.9

Quick ratio = (Current assets - Inventories) ÷ Current liabilities

= $937,500 ÷ $700,000

= 1.34

5 0
2 years ago
Pioneer Chicken advertises "lite" chicken with 30% fewer calories than standard chicken. When the process for "lite" chicken bre
zubka84 [21]

Answer:

LL = 420 -3\frac{25}{\sqrt{25}}= 405 represent the lower limit

UL = 420 +3\frac{25}{\sqrt{25}}= 435 represent the Upper limit

So then the limits for this case are (405, 435)

Explanation:

Let's define X as our random variable that represent the "number of calories for a chicken breast", and we have the following data:

\bar X = 420 , \sigma= 25

The select a sample of 25 chickens , n = 25. And we want to find the limits for a confidence interval within 3 deviations from the mean with z =3.

We assume that the distribution for X is normal. So then the distribution for the sample mean is also normal.

And for this case the confidence interval would be given by:

(\bar X -z\frac{\sigma}{\sqrt{n}} < \mu < \bar X -z\frac{\sigma}{\sqrt{n}})

So the limits are defined as:

LL = \bar X -z\frac{\sigma}{\sqrt{n}} represent the lower limit

UL = \bar X +z\frac{\sigma}{\sqrt{n}} represent the Upper limit

Since we have all the values given we cn replace like this:

LL = 420 -3\frac{25}{\sqrt{25}}= 405 represent the lower limit

UL = 420 +3\frac{25}{\sqrt{25}}= 435 represent the Upper limit

So then the limits for this case are (405, 435)

5 0
2 years ago
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