Answer:
d. $1050.
Explanation:
We multiply each account balance by the expected uncollectible amount and then addd them to get the expected total for doutful accounts
![\left[\begin{array}{cccc}Date&Amount&Expected&uncollectible\\$not due&10000&0.02&200\\$up to 30&5000&0.05&250\\$up to 60&3000&0.1&300\\$more than 61&800&0.5&400\\&&Total&1150\\\end{array}\right]](https://tex.z-dn.net/?f=%5Cleft%5B%5Cbegin%7Barray%7D%7Bcccc%7DDate%26Amount%26Expected%26uncollectible%5C%5C%24not%20due%2610000%260.02%26200%5C%5C%24up%20to%2030%265000%260.05%26250%5C%5C%24up%20to%2060%263000%260.1%26300%5C%5C%24more%20than%2061%26800%260.5%26400%5C%5C%26%26Total%261150%5C%5C%5Cend%7Barray%7D%5Cright%5D)
Balance of the allowance account: 100
The expense will be the adjustment made on the allowance to get the expected balance of 1,150
1,150 - 100 = 1,050
we increase the allowance bu 1,050 to get our expected uncollectible fro maccounts receivable agaisnt the bad debt expense ofthe period.
Answer:
B). Response bias
D). The interviewer should reword the question.
Explanation:
Response bias is described as the type of bias in which a variety of tendencies are displayed by the respondents to answer the questions asked in the survey inaccurately or misleadingly. These false responses eventually lead to a false or deceiving conclusion. In the given survey, 'response bias' is displayed as the respondents may display a tendency to answer the question falsely as the feeling of 'patriotism' evoked by the word 'patriotic' may prevent their original opinions to come out. Thus, <u>option B</u> is the correct answer to describe the bias in this survey.
In order to prevent this bias, the interviewer must 'reword the question' and remove the word 'patriotic' as it develops the feeling of patriotism in the respondents which mars them from answering accurately and share their true opinions or thoughts in the regards of 'supporting armed forces.' This rewording will help evoke the true and authentic responses without any bias. Thus, <u>option D</u> is the correct answer to remedy the bias.
A = $9.99, the amount needed after 1 year
r = 0.018% = 0.00018, interest rate
n = 12, compoundings per year
t = 1, one year duration
Let P = required balance at the beginning of the year.
Then
P(1 + 0.00018/12)¹² = 9.99
1.00018P = 9.99
P = $9.988 ≈ $9.99
Answer: $9.99
Answer:
im not 100% but think this is right
Explanation:
the author is making a claim of fact, because he is claiming that provides no economic benefits. im not sure about the second part
Answer:
1st 46,398.83
2nd 49,646.74
3rd 53,122.02
4th 56,840.56
5th 60,819.40
Explanation:
given a growing annuity we have to solve for the installement
FV = PV (1+r)^5 = 180,000 x 1.14^5 = 346,574.62
grow rate 0.07
interest rate 0.14
n = time 5
C = 46398.8284
Now, to determiante the subsequent payment we multiply by the grow rate of 1.07
