Q XXXXXXXXXXmiddle school students in Michigan were asked whether grades, athletic ability, or popularity was most important to them. The results are shown below, broken down by gender. Do the data...

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Answered Same DaySep 05, 2020BUS708University of the Sunshine Coast

Answer To: Q XXXXXXXXXXmiddle school students in Michigan were asked whether grades, athletic ability, or...

Viswanathan answered on Sep 07 2020
144 Votes
Introduction
The main objective of this study is to determine the findings for Total number tap on or off on the certain location and the certain date in dataset 1. In dataset 2, we are interested in determining the descriptive findings for Total number tap on or off on the certain location and the certain date
Dataset 1
The dataset 1 is taken from https://opendata.t
ransport.nsw.gov.au/dataset/opal-tap-on-and-tap-off and it is under the license of Creative Commons Attribution 3.0 Australia. Since this data is taken from reliable government site of Australia, this dataset is an example of secondary data collection technique. The variables included in this dataset is given below
    Variable
    Description
    Values
    Mode
    Transport Type
    Bus, Train, Ferry and Light Rail
    Date
    Date of the tap on/off held
    Entered in the format of dd/mm/yyyy
    Tap
    It is a tap on or off
    On and Off
    Loc
    Locations of stops. For bus postcodes and others name of the stations
    Postcodes and names of the stations
    Count
    Total number tap on or off on the certain location and the certain date
    Values
Dataset 2
The dataset 2 is also represents the information about the opal tap on and tap off and it is just like the same data that was taken under the license of Creative Commons Attribution 3.0 Australia. Here, we are conducting a small survey that asks the respondents about the tap on and tap off and its count over the days, therefore, this dataset is an example of primary data collection technique. The variables used in the dataset 1 will also be used in this dataset too. Simple random sampling technique was used as a sampling procedure to select the sample respondents. The variables included in this dataset is given below
    Variable
    Description
    Values
    Mode
    Transport Type
    Bus, Train, Ferry and Light Rail
    Date
    Date of the tap on/off held
    Entered in the format of dd/mm/yyyy
    Tap
    It is a tap on or off
    On and Off
    Loc
    Locations of stops. For bus postcodes and others name of the stations
    Postcodes and names of the stations
    Count
    Total number tap on or off on the certain location and the certain date
    Values
For this dataset, a random sample of 100 respondent’s opinion was taken for the study
Analysis of Single Variable
The frequency distribution of mode of transport is given below
    Mode of Transport
    Frequency
    Percentage
    Bus
    456
    0.456
    Train
    498
    0.498
    Ferry
    24
    0.024
    Light Rail
    22
    0.022
    Total
    1000
    
The pie chart is given below
From the above chart, it is found that the NSW people most frequently used transport is Train, as 49.8% of the overall sample used Train to as their primary mode of transport
In order to determine whether more than 50% of public transport users in NSW use the train mode of transport, we perform one proportion z test
Null Hypothesis: H0: P ≤ 0.5
That is, not more than 50% of public transport users in NSW use the train mode of transport
Alternative Hypothesis: Ha: P > 0.50 (Right tailed test)
That is, more than 50% of public transport users in NSW use the train mode of transport
Assumptions
Here, np ≥ 10 and n(1 – p) ≥ 10
Therefore, np = 1000 * 0.498 = 498 > 10 and n(1 – p) = 100 * 0.502 = 502 > 10
Thus, the assumption is satisfied to perform one proportion z test
Level of Significance:
Let the level of significance be α = 0.05
Test Statistic
The Z test statistic is
Here, the p – value of z test statistic is 0.5503
Since the p – value of z test statistic is greater than 0.05, there is no sufficient evidence to reject the null hypothesis at 5% level of significance. Therefore, there is no sufficient statistical evidence to support the claim that more than 50% of...
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