Answer:
A comprehensive income statement was prepared for Concord Corporation for the year ended 2020. the income statement is given below in the explanation section.
Explanation:
Solution
Given that:
CONCORD CORPORATION
Statement of Comprehensive Income
For the year ended 2020
Sales = $1,232,000,
Cost og goods sold = $737,300
Gross profit = $494.700
Selling and administrative expenses =$338,200
Net Income =$156,500
Unrealized holding gain = $24,300
Comprehensive income =$189,800
CONCORD CORPORATION
Income Statement
For the year ended 2020
Sales = $1,232,000,
Cost of goods sold = $737,300
Gross profit = $494.700
Selling and administrative expenses =$338,200
Net Income =$156,500
CONCORD CORPORATION
Comprehensive Income Statement
For the year ended 2020
Net Income =$156,500
Unrealized holding gain = $24,300
Comprehensive income =$189,800
Q:Takes a firm stand on the program of the administration and publicized its views
A: Loyal Opposition
Answer:
Capitation
Fee for service
Explanation:
Bundled payment provide a single payment to hospitals, doctor, physician, and other providers (for home care, lab, medical equipment, etc.) for a defined episode of care. It is described as "a middle channel" between fee-for-service reimbursement (that allows providers to be paid for each service they render to a patient) and Capitation (that allows for providers to be paid a "lump sum" per patient not regarding how many services the patient receives), given the risk is shared between payer and provider. Bundled payments was proposed in the health care reform debate of the United States as a strategy for reducing health care costs, especially during the Obama administration.
Answer: The probability that none of the drivers are uninsured is 0.3479 or 34.79%.
We can answer this question as follows:
We use the binomial distribution formula in order to find the probability.
The formula is as follows:
where
n is the total number of trials = 7
x is the number of successes among the trials = 0
p refers to the probability of success = 0.14
q refers to the probability of failure = 1-p =
is the combination of choosing x items from a total of n items
Substituting the values we get