chen_yunfei_presentation
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MARKETING RESEARCHWegmans Supermarket Greek Yogurt Analysis
Yunfei Chen UID:28891376
EXECUTIVE SUMMARY• Women make up 85% of respondents
→ Data should be reweighted to match the actually shopper panel.
• Two major segmentations
→ “Eating On Its Own Only" and “Eating On Its Own and Cooking”.
• Preference differences
→ “Eating On Its Own Only” consumes less FAGE; most of them have never tried.
• Serving size preferences not clear
→ No business decision recommended.
• Popular mix-ins: fruits, nuts/seeds/trail mix and cereal
→ Market for mix-ins exists.
METHODOLOGY• The Wegmans Survey was sent to a set of households selected for previously purchasing Greek Yogurt. The respondents were offered a chance to win a $100 gift. The survey contained questions about demographics, shopping behaviors as well as behavioral and attitudinal questions about Greek Yogurt.
• In Our Analysis, We…Dropped some values like Prefer not to say/NA to attain accuracy.
Used chi-square tests and t tests to test the data and see:
· if the sample gender proportion is representative of the shopper panel.
· whether segments are different in shares of yogurt purchases / frequencies of eating / preferences of CHOBANI or FAGE.
Used summary, charts and chi-square tests to better understand the market of yogurt mix-ins.
GENDER OF RESPONDENTS
TABLE1Sample
ProportionDesired
Proportion
Male 15% 21%
Female 85% 79%
• Women make up 85% of respondents. (Table1)
• There is evidence that the sample is not representative in terms of gender proportion.
(chi-square test; p-value: 0.0002489)
• The sample should be reweighted according to Table2.TABLE2 Female Male
Weight 0.93 1.39
SEGMENTS
1%
64%
35%
Only For Cook-ingOnly For EatingFor Both
• The two segments “Only For Eating” and “For Both” make up 99% percent of the sample.
• The two segments are not significantly different in:
FREQUENCIES OF EATING
(chi-square test; p-value: 0.3695)
PREFERENCES OF CHOBANI
(chi-square test; p-value: 0.7544)
SEGMENTS • The two segments are different in terms of their:
PREFERENCES OF FAGE (chi-sq test; p-value: 4.47e-08)
SHARES OF YOGURT PURCHASES (t test; p-value: 0.025)
• People who use Greek Yogurt “For Only Eating”:
CONSUME LESS GREEK YOGURT
PREFER CHOBANI TO FAGE
MORE THAN 50% OF THEM HAVE NEVER TRIED FAGE
• Based on the data, FAGE is not very popular as a snack food. Wegmans can move FAGE closer to vegetables and meat, and focus the promotions on people who both cook and eat.
• “Only for eating” is a big segment in the market, but they consume less. Wegmans can also consider stimulate their needs for cooking.
0
100
200
Never tried Ocassionaly Regularly Tried once
Frequency of Eating FAGE
coun
t
usage
both
only eating
MEAN OF DATA ONLY FOR EATING BOTH EATING AND COOKING
WHAT PERCENTAGE IS GREEK YOGURT
88.2 91.4
SERVING APPROACH
less than once a w
eek
less than once every
two days
more than once every
two days
more than once a day
010203040
• Divide respondents into 4 groups
• Perceive no difference in group 1 and group 2 (t test; p-value: 0.574)
• Perceive a difference between group 2 and group 3 (t test; p-value: 0.0002)
• Perceive a difference between group 2 and group 4 (t test; p-value:0.001434)
• There is a trend in the sample data that proves the hypothesis.
• People are very diverse in their choices of serving sizes.
• The trend is not clear and I suggest no business decision is needed.
0
10
20
30
40
50
0 25 50 75 100percentage(0 excluded)
coun
t less than once a week
less than once every two days
more than once a day
more than once every two days
MIX-INS
• Lots of people frequently add mix-ins.
• No obvious relationship between “mix-ins” and “how often do you eat yogurt”.
→ Market for mix-ins exists.
• People more often add fruits, nuts/seeds/trail mix and cereal to their yogurt.
→ Create a mix-in facing containing fruits, nuts/seeds/trail mix and cereal.
0
25
50
75
100
0 25 50 75 100Percentage of time add extra ingredients to Greek Yogurt %
coun
t
Once a month or less
2-3 times per month
Once a week
2-3 times a week
3-5 times a week
Once a day
More than once a day
APPENDIX
Part 1 Gender
• Exclude people who have answered “prefer not to say”
• Create a table of the gender and use chi-square test to compare it with the desired proportion
• Divide the desired the proportion with the sample proportion to get the weight. Output:
1 2
1.3851515 0.9311733
Part 2 Segments• Used the prop.table function to get data for a pie chart.
Output:
1 2 3
0.01076716 0.63795424 0.35127860
• Used t test to test the answer of Q2_1.
• Used chi-square test to test the answers of Q5,Q7_2,Q7_1.
• Dropped the NAs and calculated the median of surveyDB$Q7_2[surveyDB$Q4==2] surveyDB$Q7_2[surveyDB$Q4==3]
Output: (left column refers to the answers in Q4)
• Created a subset to contain the values of Q4 and Q7_2, cleaned the data and drew a plot.
Part 3 Serving Approach
• Divided the respondents into 4 groups: "less than once a week“ / "less than once every two days“ / "more than once every two days“ / "more than once a day“.
• Used t tests to compare the means between groups.
(1st picture: "less than once every two days“ VS "more than once a day“ ; 2nd picture: "less than once every two days“ vs "more than once every two days“ ; 3rd picture: "less than once a week“ vs "less than once every two days“.
• Dropped the NAs and calculated the mean of each group and drew a chart.
Part 4 Mix-Ins
• Used ggplot2 to draw the histogram to directly see the relationship between “mix-ins” and “how often do you eat yogurt”. qplot(surveyDB$Q10,fill=surveyDB$Q5)+xlab('Percentage of time add extra ingredients to Greek Yogurt %')
• Created a subset (name: question4) with two columns. The first column contains the values of Question “how often do you add this mix-in” (values like rarely, sometimes). The second the column contains the correspondent mix-in type (values like nuts, fruits)
• Cleaned the data, dropped the NAs and draw the line chart. ggplot(question4,aes(x=factor(HowOften)))+geom_freqpoly(aes(group=mixins,colour=mixins),size=1)+xlab('never/rarely/sometimes/most times/always')+ggtitle("What type of your own inclusions do you add?")
• Changed the values in the first column into numbers and calculate the median.