ok there are way to much questions can you simplify this question just by a little bit
if im not mistaken it might be services.
correct me if im wrong
Po = 0.5385, Lq = 0.0593 boats, Wq = 0.5930 minutes, W = 6.5930 minutes.
<u>Explanation:</u>
The problem is that of Multiple-server Queuing Model.
Number of servers, M = 2.
Arrival rate,
= 6 boats per hour.
Service rate,
= 10 boats per hour.
Probability of zero boats in the system,
= 0.5385
<u>Average number of boats waiting in line for service:</u>
Lq =![[\lambda.\mu.( \lambda / \mu )M / {(M – 1)! (M. \mu – \lambda )2}] x P0](https://tex.z-dn.net/?f=%5B%5Clambda.%5Cmu.%28%20%5Clambda%20%2F%20%5Cmu%20%29M%20%2F%20%7B%28M%20%E2%80%93%201%29%21%20%28M.%20%5Cmu%20%E2%80%93%20%5Clambda%20%292%7D%5D%20x%20P0)
=
= 0.0593 boats.
The average time a boat will spend waiting for service, Wq = 0.0593 divide by 6 = 0.009883 hours = 0.5930 minutes.
The average time a boat will spend at the dock, W = 0.009883 plus (1 divide 10) = 0.109883 hours = 6.5930 minutes.
Answer:
A) $0
Explanation:
as per IRC section 101g, if the payment exceeds the greater of per actual cost then the excess payment amount will be taxable.
total tax free payment = 360*30
= $10,800
Therefore, The taxable amount is $0
Answer:
$544.265
Explanation:
Given:
FV = $1,000
Yield to maturity = 5.2%
N = 12 years
Required:
Find the value of the zero coupon bond.
Use the formula:
PV = FV * PVIF(I/Y, N)
Thus,
PV = 1000 * PVIF(5.2%, 12)
= 1000 * 0.544265
= $544.265
The value of the zero coupon bond is $544.3