Answer:
The answer is: Ms. Crocker LTCL is $0 and her basis for her 1,000 shares purchased in 2020 is $8,000
Explanation:
Ms. Crocker initially bought 1,000 stocks at $10,000, then she sold her stock at $9,000 losing $1,000. Then she again bought the same stock for $7,000. She can offset her initial loss ($1,000) and instead add it to the value of the stock purchased later. So instead of having 1,000 shares with a $7,000 value, she can value her stock at $8,000.
Answer:
Option 1
Explanation:
The US Census Bureau will help you identify the kind of population living in your neighborhood.
Answer:
10
Explanation:
I believe it's 10 let me know if its correct.
<u>The answer is (e) none of the above</u>
Explanation:
<u>The formula for calculating the total equivalent units for conversion costs =</u>
<u>A+B*C</u>
A = units transferred out to the next department/finished goods
B = units in closing work in process
C = percentage of completion with respect to the relevant cost component
Given that
A=100
B=140
C=10/100
<u>Total equivalent units for a cost component </u>=100+140*10/100
=>100+140*1/10
=>100+14=114
<u>So ,the answer of the above question is (e) None of these</u>
Answer: The probability that a particular top executive reads either time or US news and world report regularly is 0.65
Explanation: Let's say TM represents Time Magazine, NS represents Newsweek, and UW represents U.S news & World report.
Probability of TM readers (P.TM) = 0.35
Probability of UW readers (P.UW) = 0.40
Probability of both TM and UW readers (P.TM ∩ P.UW) = 0.10
Probability of both TM or UW readers (P.TM ∪ P.UW) = ?
Given the probability equation of:
(P.TM ∪ P.UW) = (P.TM) + (P.UW) - (P.TM ∩ P.UW)
= 0.35 + 0.40 - 0.10
= 0.65
Therefore the probability that a particular top executive reads either time or US news and world report regularly is 0.65