Answer:
$440,000
Explanation:
Sassy Company budgeted operating income
Operating income will be :
(20-12) $80,000 - $200,000
=8×$80,000-$200,000
=$640,000-$200,000
=$440,000
Therefore the budgeted operating income at a level of 80,000 widgets per month will be $440,000
The information will be easier to organize and interpret if Quincy uses Transitional Matrix.
<h3>What is the Transitional Matrix ?</h3>
Transitional matrix a chart that lists job categories held in one period and shows proportion of employees in each of those job categories in a future period. Its Allows the organization to plan how to address these challenges.
<h3>What is the Transitional Matrix in HR ?</h3>
A transition matrix, or Markov matrix, can be used to model the internal flow of human resources. These matrices simply show as probabilities the average rate of historical movement from one job to another. To determine the probabilities of job incumbents remaining in their jobs for the forecasting period.
Learn more about Transitional Matrix on:
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Answer:
The characteristics that health care must demonstrate and should have focus are:
- Compliance with regulatory standards
- Ability to manage
- Knowledge about the field of interest
- Event prevention
- handle from the different equipment and platforms
Answer:
Jane's Social security = $535.71
Josh's Social security = $964.29
Explanation:
Jane's Social security = $500
Josh's Social security = $500 x 180%
Josh's Social security = $900
Suppose In order to have $1,500 per month retirement income
Jane's Social security = X
Josh's Social security = X x 180% = 1.8X
Total Income = X + 1.8X
$1,500 = X + 1.8X
$1,500 = 2.8X
$1,500 / 2.8 = X
X = 535.71
So
Jane's Social security = X = $535.71
Josh's Social security = 1.8 x 535.71 = $964.29
Answer:
The price of the put-option on the same stock with the same strike price is $3.75.
Explanation:
To find the price of the put option on an underlying asset given the price on the call option's price for the same underlying asset with the same strike price is given, we apply put-call parity model.
Put call parity model: p = K x e^(-rT) + c - St .
in which: p: put option's price;
K: underlying asset's strike price;
r: risk-free rate;
T: time to maturity denominated in year;
c= call option's price;
St = spot price of underlying asset .
So, p = 50 x e^(-0.06 x 1/12) + 1 - 47 = $3.75 .
