<span>The answer is 516,250 by first calculating expenses (6,500,000-40,000-expenses=590,000), net income = revenue-expenses.</span>
The company attribute that increases in value as stakeholders view that company in a positive light is company name or logo.
<h3>What is the The company attribute about?</h3>
Goodwill by a firm is known to be one that needs to be earned or made in a given time period.
Note that it is one that is seen as the tool for success and profitability. A company's name, as well as their corporate logo, and their trademark will help to increase in value as stakeholders view of the company.
Therefore, The company attribute that increases in value as stakeholders view that company in a positive light is company name or logo.
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Answer:
The correct answer is $300,000.
Explanation:
According to the scenario, the computation of the given data are as follows:
Original cost = $250,000
Fair value = $300,000
Retail value = $520,000
As Share based transaction of the organization record or issued always at fair value for which the goods or services are exchanged.
Here, Fair value is given.
So, the transaction will be recorded at fair value = $300,000
Answer:
Dictionary of Occupational Titles
Explanation:
The answer is the Dictionary of Occupational Titles because this is a document created by the United States Department of Labor in which it establishes a big amount of different jobs in many areas and what they involve to help employers and the government to be able to define them in their organizations.
Answer:
16.25;
g(f(x)) ;
76 ;
f(g(x))
Explanation:
For 15 off
f(x) = x - 15
For 35% off
g(x) = (1 - 0.35)x = 0.65x
g(x) = 0.65x
A.)
For the $15 off coupon :
f(x) = x - 15
f(x) 40 - 15 = 25
For the 35% coupon :
g(x) = (1-0.35)x
g(x) = 0.65(25)
g(x) = 16.25
B.)
Applying $15 off first, then 35%
Here, g is a function of f(x)
g(f(x))
Here g(x) takes in the result of f(x) ;
For the $140 off coupon :
f(x) = x - 15
f(140) = 140 - 15 = 125
For the 35% coupon :
g(125) = (1-0.35)x
g(124) = 0.65(125) = $81.25
C.)
x = 140
g(x) = 0.65x
g(140) = 0.65(140)
g(140) = 91
f(x) = x - 15
f(91) = 91 - 15
f(91) = 76
D.)
Here, F is a function of g(x)
f(g(x))
f(x) = (0.65*140) - 15
