Answer:
A. 0.3204 B. $14.669
Explanation:
Mean = 8.9 SD = 4.5
Required probability = P (X >/= 550/50)
P(X>/=11) = 1 - P[(X - mean/SD) < (11 - mean)/SD]
= 1 - P(Z < (11-8.9)/4.5)
P(X>/=11) = 1 - P(Z < 0.4666667)
Using Excel NORMDIST(0.4666667,0,1,1)
P(X>/=11) = 1 - 0.6796 = 0.3204
The probability that she will earn at least $550 = 0.3204
b. P
(
X > x
) = 0.10
1 − P
(
X − mean)/SD ≤ (x − mean)
/SD = 0.10
P
(
Z ≤ z
) = 0.90
Where,
z = (x − mean
)/SD
Excel function for the value of z:
=NORMSINV(0.9)
=1.282
Hence (x - mean)/SD = 1.282
= (x - 8.9)/4.5 = 1.282
x = (1.282*4.5) + 8.9
x = 14.669
He earns $14.669 on the best 10% of such weekends.
three guests
Explanation:
A temporary member may enjoy the club's services and privileges for a period of not more than three days per invitation. A temporary member may bring not more than three guests to the club and must remain in their presence while they are at the club.
Answer: <em><u>Jeremiah Brown has a Roth IRA individual retirement account.</u></em>
<em>Roth IRA is a retirement account that promotes to salvage by getting a tax welfare. Whereas a conventional IRA, what we bestow to a Roth IRA are not tax-deductible. These investment earnings increase tax-free.</em>
<u><em>Therefore the correct option is (c)</em></u>
Answer:
The answer is D. balance sheet as a current liability
Explanation:
Unearned fee is the amount that has been collected before rendering a service. For example, a customer paid in advance for goods that have been delivered, a football season ticket holder. The full service has not been rendered. So it is recognized as a liability because the customer can terminate the contract anytime.
As the service is being rendered, maybe monthly, quarterly or weekly, revenue is recognized and unearned fee decreases.
For example, a customer paid a $12,000 on Jan 1. for monthly delivery of magazine for a year. Here, the customer paid for a service that last till Dec 31st.
What will be recognized as revenue monthly is $1,000($12,000/12months) and unearned revenue too decrease by $1,000 monthly
