Answer:
Explanation:
The journal entries are shown below:
a. No entry passed
b. Office expense A/c Dr $38
To Cash $38
(Being bank service charges paid)
c. Cash A/c Dr $32
To Interest revenue $32
(Being interest received)
d. No entry passed
e. Accounts receivable A/c Dr $570
To Cash A/c $570
(Being check returned)
The deposit in transit and outstanding checks should not be recorded. So, no entry is passed.
Answer:
Here is a sample of the most common marginalized groups:
GLBT.
Senior citizens.
Racial/Cultural minorities.
Military Combat Veterans.
Persons of below average intelligence.
Hearing, visually, and Physically Challenged Persons.
Persons with a serious and Persistent Mental Illness (SPMI)
Persons with Cognitive Impairments.
Answer:
Economic models often vary greatly in assumptions and simplifications.
Explanation:
Most models in Classical Economics are based on a lot of generalizations and simplifications, that intend to model the behavior of the situations of the real world but often fail to encompass all the intricacies and complications that even most straightforward situations present. These simplifications help the Economists figure out the mathematical laws that are governing the real world economic systems. Therefore making the economic modeling a simpler process.
Classic economics implies three basic assumptions:
1- People behave rationally in any situation.
2- Firms and individual want to maximize profit and utility
3- People act independently based on available information.
Answer:
a) 0.0358
b) 0.0395
c) 0.1506
Explanation:
Number of clues "daily doubles" = 3
Determine the probabilities
<u>a) P(single contestant finds all three ) </u>
assuming event A= a returning champion gets the "daily double" in first trial
P(A) = 1/30 , P(~A) = 29/30
assuming event B = any player picks up "daily double" after the first move
P(B |~A ) = 1/3
hence : P ( B and ~A ) = 29/30 * 1/3 = 29/90
<em>considering second round </em>
P(player chooses both daily doubles ) = 1/3 * 1/3 = 1/9
∴ P(single contestant finds all three ) = 29/90 * 1/9 = 0.0358
<u>B) P ( returning champion gets all three ) </u>
= (1/30 + 29/90 )* 1/9
= 32 / 810 = 0.0395
<u>c) P ( each player selects only one )</u>
P = 32/405 + 29/405
= 61 / 405 = 0.1506
