1. Utilizing the sample size chart, what would be the minimum sample size for the following situations?
a. one sample test ES = .8,*a = .05/2, 1- B = .90
b. two sample test (independent) ES = .8, *a = .01, 1- B = .80
c. two sample test (independent) ES = .2, *a = .05/2, 1- B = .95
d. one sample test ES = .5, *a = .01, 1- B = .80
e. two sample test ES = .8, *a = .05/2, 1- B = .95
f. one sample test ES = .5, *a = .01, 1- B = .90
In: Math
The data in the table show the number of pounds of bananas sold per week at a grocery store when the banana display was positioned in the produce, milk, and cereal sections of the store.
a) Perform a one-way ANOVA using
alphaαequals=0.05
to determine if there is a difference in the average number of pounds of bananas sold per week in these three locations.
b) If warranted, perform a multiple comparison test to determine which pairs are different using
alphaαequals=0.050
Pounds of Bananas Sold
|
Produce (1) |
Milk (2) |
Cereal (3) |
|
|---|---|---|---|
|
30 |
45 |
44 |
|
|
49 |
54 |
45 |
|
|
47 |
50 |
43 |
|
|
40 |
39 |
32 |
|
|
41 |
Complete the ANOVA summary table below.
|
Source |
Sum of Squares |
Degrees of Freedom |
Mean Sum of Squares |
F |
|---|---|---|---|---|
|
Between |
||||
|
Within |
||||
|
Total |
Please help, I am very confused
In: Statistics and Probability
A commuter is accustomed to leaving his house between 7:30 and 8:00 AM, the drive to the station taking between 20 and 30 minutes. It is assumed that the departure time and length of trip are independent random variables, uniformly distributed over their respective intervals. There are two trains which he can take: the first leaves precisely at 8:05 AM and takes exactly 35 minutes for the trip, and the second leaves at 8:25 AM and takes 30 minutes. (a) Assuming that he makes one of these trains, what is his average arrival time at the destination? (b) What is the probability that he misses both trains?
In: Statistics and Probability
FDD is a simulated method of full duplex.
True
False
A decrease in the minimum required SNR represents improved data transmission capability.
True
False
Signal rate is limited by the channel's bandwidth and minimum required signal to noise ratio.
True
False
Repeaters cannot remove sampling error, also known as quantization error, from digitized signals.
True
False
Digitization introduces quantization errors that cannot be removed by amplifiers.
True
False
Delay spread of optical pulses results on multimode fiber because of multiple signal pathways of different lengths within the fiber.
True
False
The Data Link Layer of the OSI model is the Network Access Layer in the TCP/IP model.
True
False
Services performed at layer one of the Internet model are also found in layer one of the OSI model.
True
False
A +13 dB antenna increases the power by 20 times.
True
False
A radio station broadcasting at 103.3 MHz would transmit radio signals that have a wavelength of 2.90 meters.
True
False
What is the period of the following periodic signal: y = 3 sin (2π 33,000 t)
|
33,000 sec |
||
|
11,000 sec |
||
|
0.0000303 sec |
||
|
0.0000909 sec |
What is the wavelength (in meters) of a 5GHz WiFi radio signal, presuming the speed of light is 300,000 km/sec?
|
6 meters |
||
|
0.06 meters |
||
|
16.67 meters |
||
|
1,667 meters |
What is the maximum amplitude of Y for the following: Y = 2 sin(2π 2,000 t) + 7.5 sin (2π 2,000 t)
|
2 |
||
|
-2 |
||
|
7.5 |
||
|
-7.5 |
||
|
9.5 |
||
|
-9.5 |
Determine the overhead and throughput for the following system. The system uses frames that begin with one start bit and end with 1 stop bit. The frame also contains five 7-bit ASCII characters and each character has one parity bit following it.
|
overhead = 35/40, throughput = 5/40 |
||
|
overhead = 5/40, throughput = 35/40 |
||
|
overhead = 0.8333, throughput = 0.1667 |
||
|
overhead = 0.1667, throughput = 0.8333 |
||
|
overhead = 94.6%, throughput = 5.4% |
||
|
overhead = 5.4%, throughput = 94.6% |
You have a cable modem that transfers information at 20.0 Mbps. The bandwidth of the channel is 2,000 kHz. What is the minimum signal to noise ratio that would support this data rate?
|
511.0 |
||
|
9,999,999,999.0 |
||
|
1023.0 |
||
|
none of the above. |
Determine the value for Z, where Z = 8dBm - 15dBW + 2 dB + 10 dB + 5 dBW
|
0 dBm + 5 dBW |
||
|
10 dBm |
||
|
0.001 dBW |
||
|
10 dB |
||
|
0 dBm + 10 dBW |
||
|
30 dBW |
What is the maximum theoretical data capacity on a coax cable that supports 30 MHz of frequency bandwidth and experiences a signal to noise ratio of 10,400 to 1.
|
200 Mpbs |
||
|
400 Mbps |
||
|
800 Mbps |
||
|
1600 Mbps |
Match the explanations with the appropriate concepts.
|
|
Match the OSI Model layers and with their activities.
|
|
Select the responses below that are true in relation to the graphic linked below.
Time Domain Graph (in seconds)
| A. |
The frequency ( f ) is 3.5 cycles per 2000 micro seconds. |
|
| B. |
The period ( T ) is 0.000571 seconds |
|
| C. |
The amplitude is 60. |
Select each of the below responses that are correct in regard to the linked graphic of a B3ZS line code.
Line Code Graphic
|
The graphic shows a signal that will produce the following final binary value: 110011110000001 |
||
|
This is a bipolar line code. |
||
|
The + and - code for the signal is + - 0 0 + - + - + 0 + - 0 - +. |
||
|
This code is identified as B3ZS, but the pattern would also be possible in a B6ZS code. |
||
|
There are no violations in this code. |
||
|
This code is identified as B3ZS, but the pattern would also be possible in an HDB3 code |
Select all of the responses below that are correct regarding 7-bit ASCII (table shown below).
7-bit ASCII Table
|
The binary code for gOuhL! would be: 1100111 1001111 1110101 1101000 1001100 0100001 |
||
|
The binary value for the character S will need a 0 appended when using even parity. |
||
|
With one start bit, one parity bit and one stop bit, a single 7-bit ASCII character can be sent within 10 bit times. |
||
|
The 1111000 character is incorrectly displayed in the table. |
A microwave data link has been designed to operate at 110,000 symbols per second while encoding 14 bits per symbol. The receiving equipment requires at least a 50 dB signal to noise ratio in order to operate without significant error.
|
At least 55 kHz of bandwidth on the transmission channel are required for the attempted system. |
||
|
The data rate of the designed link will be 1.54 Mbps. |
||
|
If the actual signal to noise ratio is 100 dB, the system could support encoding as many as 17 bits per symbol. |
||
|
There is not enough information given to determine the minimum transmission power needed to make sure an acceptable power level arrives at the receiver. |
||
|
Exactly 16,348 different symbols would be needed to support 17 bits per symbol. |
||
|
If the background noise at the receiver is -50 dBm, the receive power will need to be at least 1 dBm. |
Select all of the responses that are true regarding the below graphic.
Frequency Domain Graph
|
The image shows a frequency domain graph with two component signals. |
||
|
The second component of the signal has the equation y = 12 sin (2 π 10,000 t). |
||
|
The overall equation for the signal is: y = 12 sin (2 π 10,000 t) + 18 sin (2 π 15,000 t) + 8 sin (2 π 30,000 t). |
||
|
The equation for the lowest frequency component could be: y = 8 sin (2 π 10,000 t) + 4 sin (2 π 10,000 t). |
In: Computer Science
An engine manufacturer has observed failures with their product. In the last 6 years, they have experienced 2 engine failures one year, 3 engine failures in two consecutive years, 4 engine failures one year, and 5 engine failures in each of the preceding two years (two in the last month, alone). The CEO of the engine manufacturer wants to reassure customers. He promises that in the next month, there will not be multiple engine failures (no more than 1 failure). Assume the probability of failure is exponential.
Question: The CEO asks you to calculate the probability that they are correct: What is the probability there will be no more than a single engine failure in the next month?
Note: Making promises to reassure customers and then asking to hear the numbers. This would never happen in the real-world, by the way.
In: Statistics and Probability
Marc Rose has a PAP with coverage of $25,000/$50,000 for bodily injury liability, $25,000 for property damage liability, $3,000 for medical payments, and a $1,000 deductible for collision insurance. How much will his insurance cover in each of the following situations? Will he have any out-of-pocket costs? Round your answer to the whole dollar, if necessary. Leave no cells blank, be sure to enter "0" wherever required.
| Total paid by the insurance company | $ |
| Marc's out-of-pocket costs | $ |
| Total paid by the insurance company | $ |
| Marc's out-of-pocket costs (for both victims) | $ |
| Total paid by the insurance company | $ |
| Marc's out-of-pocket costs | $ |
In: Finance
David Salter has a PAP with coverage of $25,000/$50,000 for bodily injury liability, $25,000 for property damage liability, $2,000 for medical payments, and a $500 deductible for collision insurance. How much will his insurance cover in each of the following situations? Will he have any out-of-pocket costs? Round your answer to the whole dollar, if necessary. Leave no cells blank, be sure to enter "0" wherever required.
David loses control and skids on ice, running into a parked car and causing $2,145 damage to the unoccupied vehicle and $3,015 damage to his own car.
| Total paid by the insurance company | $ _____ |
| David's out-of-pocket costs | $ _____ |
David runs a stop sign and causes a serious auto accident, badly injuring two people. The injured parties win lawsuits against him for $27,000 each.
| Total paid by the insurance company | $ ________ |
| David's out-of-pocket costs (for both victims) | $ _______ |
David's 18-year-old son borrows his car. He backs into a telephone pole and causes $250 damage to the car.
| Total paid by the insurance company | $ ______ |
| David's out-of-pocket costs | $ _______ |
In: Finance
6. Fakeout, a fake vomit manufacturer is considering buying advertisements in two magazines to try and sell more fake vomit. Jokes ‘R Us has a readership of approximately 72,000 people per monthly issue, while Magicians Monthly has a readership of 58,000 per issue. They estimate that about 21% of the people who read Jokes ‘R Us also read Magicians Monthly. a. If Magicians Monthly charges $1250 per advertisement, what is the CPM for their magazine? 65% of Magicians Monthly readers are actual magicians. What is the CPM for magicians only? (5pts) b. What is the net reach if Fakeout runs a single ad in each magazine? (5pts) c. Fakeout negotiates a deal where if they buy ads for 6 consecutive months they will get a 20% discount for Magicians Monthly (use the price from the first question. If they get a net reach of 215,000 what is the average expected frequency for the entire campaign? (5pts) d. If 15% of Jokes R’ Us readers are magicians, and 45% of those magicians also read Magicians Monthly, what is the net reach for magicians by placing a single ad in both magazines? (5pts)
In: Statistics and Probability
. Fakeout, a fake vomit manufacturer is considering
buying advertisements in two magazines to try and sell more fake
vomit. Jokes ‘R Us has a readership of approximately 72,000 people
per monthly issue, while Magicians Monthly has a readership of
58,000 per issue. They estimate that about 21% of the people who
read Jokes ‘R Us also read Magicians Monthly. a. If Magicians
Monthly charges $1250 per advertisement, what is the CPM for their
magazine? 65% of Magicians Monthly readers are actual magicians.
What is the CPM for magicians only? (5pts) b. What is the net reach
if Fakeout runs a single ad in each magazine? (5pts) c. Fakeout
negotiates a deal where if they buy ads for 6 consecutive months
they will get a 20% discount for Magicians Monthly (use the price
from the first question. If they get a net reach of 215,000 what is
the average expected frequency for the entire campaign? (5pts) d.
If 15% of Jokes R’ Us readers are magicians, and 45% of those
magicians also read Magicians Monthly, what is the net reach for
magicians by placing a single ad in both magazines?
(5pts)
In: Statistics and Probability
A programming team is in the process of testing a new software module. As part of the effort, they need to estimate the success rate of the module when used with a particular operating system. To do this, they plan to run the module on a randomly selected set of computers, record how many individual runs execute properly, and use that result to calculate the sample success rate (p-hat, the number of successes divided by the total number of tests). Assuming a confidence level of 99%, calculate n, the number of computers they need to use for the test in order to ensure a 0.03 margin of error in the success rate. Calculate n for the following two cases: (1) no assumption is made about the value of the sample success rate, and (2) in a recent test of a similar software module, that module ran successfully in 94% of the tests. Round your answers upward to the next higher integer.
(1) If no assumptions are made about the sample success rate, the sample size required to ensure a margin of error of 0.03 is n = .
(2) If it is assumed that the new module will run successfully roughly in 94% of the tests, the required sample size required to ensure a margin of error of 0.03 is n =
In: Statistics and Probability