Answer:
$6,000
Explanation:
A deductible is the amount Conor has to pay before his medical bills and prescriptions start getting coverage from his insurance.
Step 1: 10,000 - 2,000 = 8,000
A co-pay is a fixed amount the insured has to pay for certain medical services.
Step 2: 20% of 8,000 or 0.20 times 8,000 = 1,600
Step 3: add $2,000 (the deductible you have to pay) and $1,600 (the co-pay)
Total amount that Conor will have to pay for the hospital: $3,600
Answer:
Memorial Hospital
From the information on how much the hospital is losing on deliveries, the change in profit for each extra delivery is:
= 16.3%.
Explanation:
a) Data and Calculations:
Average cost of deliveries = $5,000
Average revenue per delivery = $4,300 ($5,000 - $700)
Loss on each delivery = $700
The change in profit for each extra delivery is
= 16.3% ($700/$4,300 * 100)
b) The implication of the above information is that the hospital is losing 16.3% each time it performs a delivery because it cost it $5,000 while it can only receive $4,300 from each patient delivered.
Answer:
the amount deferred by tower as intra-entity gross profit: 3,240
Explanation:
120,000 sales with a cost of 66,000
remains at year-end:
24,000 with a cost of: 66,000/120,000 x 24,000 = 13,200
gross profit: 24,000 - 13,200 = 10,800
For this rgoss profit we are going to deferre the 30%;
10,800 x 30% = 3,240
Answer:
Story
Explanation:
Organizational culture includes an organization's expectations, experiences, philosophy, as well as the values that guide member behavior, and is expressed in member self-image, inner workings, interactions with the outside world, and future expectations.
So Herb Kelleher's visit that night will act as a story in the organizational culture because of the impart it had on everyone.
Search up A gardener can increase the number of dahlia plants in an annual garden by either buying new bulbs each year or dividing the existing bulbs to create new plants . The table below shows the expected number of bulbs for each method
Part A
For each method,a function to model the expected number of plants for each year
Part B
Use the Functions to Find the expected number of plants in 10 years for each method.
Part C
