THE RELATIONSHIP BETWEEN THE TIME TAKEN FOR STUDENTS TO STUDY ON WEEKEND AND THE TEST SCORES FOR OPTIC AND WAVES (PHY260) ON MONDAY
STA108: STATISTICS AND PROBABILITY
PREPARED BY: NOR SYAZWANI BINTI SHAHNUN (2016975079) NUR AIN NAZURAH BINTI MOHD NOOR (2016789305) SITI SURAINI BINTI AHMAD (2016107743) NUR SYUHADA BINTI AHMAD TERMIZI (2016726471)
DIPLOMA IN SCIENCE FACULTY OF APPLIED SCIENCE
DISTRIBUTED TO: MADAM FADZILAH ABDOL RAZAK
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CONTENT ACKNOWLEDGEMENT TABLE OF CONTENTS
CHAPTER 1: INTRODUCTION 1.1 Background of study 1.2 Objectives of Study 1.3 Significance of Study 1.4 Limitation of Study
CHAPTER 2: METHODOLOGY 2.1 Data Description 2.2 Graphical Description 2.3 Numerical Technique
CHAPTER 3: RESULTS AND INTERPERATION 3.1 Data Representation 3.2 Descriptive Statistics Analysis 3.3 Correlation and Regression
CHAPTER 4: CONCLUSION 4.1 Report Summary 4.2 Appendix REFERENCES
PAGE
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ACKNOWLEDGEMENT
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CHAPTER 1: INTRODUCTION 1.1 Background of Study
This study was taken to analyse the relationship between the time spent by the students to study on weekend and the test scores on Optics and Waves (PHY260) on Monday. This study was participated by 20 students from 62 physics students from Diploma in Science, Faculty of Applied Science, UiTM Perak, Kampus Tapah which is 10 students from A4AS1204_E and another 10 students from A4AS1204_F.
The study was organized by semester 4 students of AS1204_E to satisfy the requirements for the syllabus of Basic Statistics and Probability (STA108). We chose to evaluate the relationship between the number of minutes the students took for self study on weekend and their performance for their test on Monday. In this study, it helps us to determine whether Applied Science students are investing their quality time well on weekend for studying as well preparation for upcoming test on Monday.
The time taken for self-study on weekend defined the test scores by students for upcoming test on Monday. The time taken for self-study on weekend (minutes) is measured from Friday until Sunday and no restrictions if it was day or night. The test scores by the student on Optics and Wave (PHY260) are in range 40% to 100%. This data will show whether the amount of minutes the students spent affected their test results.
From the study, the time taken for students to study (minutes) is an explanatory variable and the test scores by the students is response variable. This is because test scores is depends how long the students spent their weekend for self-studying. The data shows a positive linear correlation which is 0.9053. The longer the minutes taken for students to study, the higher their scores in their test.
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1.2 Objectives of Study
The objective of this study are as follows: 1. To find the relationship between the time taken for students to do revision by self-study on weekend on the test scores by them. 2. To determine determine how how this time taken taken for self-study effect the student’s scores. 3. To study how the student spent spent their hours hours effectively on their studies. studies. 4. To understand understand whether whether student student investing investing enough time for studying.
1.3 Significance of Study
A time study can establish a baseline from which to drive improvement efforts, or set a standard to control performance. Without basic time study measures, it is impossible to know whether work has improved or whether there are differences in performance in a unit. Several factors might be influence student performance on tests or exams besides working on their assignment or coursework. Many students carry a course load of 15 credits, or approximately approximately 15 hours of of class time each week. week. Doing some simple simple math indicates that student should be spending roughly 30 hours of study time and 15 hours in class. Time spent studying can improve student’s experience while at university , offer a better sense of self-confidence throughout their school career and improve their grades overall. From the study, it found that students who spent more hours on their weekend in studies performed better than who studied with minimum hours. The extra time you spend between the pages of a textbook can increase your knowledge and selfassurance to score higher grades. Some research found that hours studied was the most important factor contributing contributing to exam grade improvement. In fact, it is advisable for student to spend 2 hours per day for their self-study and use it efficiently and wisely (study skills and strategies) which equivalent to 1 hour of lecture. Students should anticipate investing a minimum of 2 hours outside of class and about 4 hours on homework problems per week while an average should plan on investing 12 h per week to earn an A or B at least in tests.
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1.4 Limitation of study
The limitation of this particular study is that only the applied science students were enrolled as respondents and can be in sampling frame due to the objective of the study which to analyse the relationship between the amount of minutes the students spend on their weekend for self-studying against the scores by t he students on upcoming test.
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CHAPTER 2: METHODOLOGY 2.1 Data Description I.
Population -
II.
Sample -
III.
All student in UiTM Campus Tapah
20 student in UiTM Campus Tapah
Sampling technique -
Simple random sampling is used in this survey. The sample was collected randomly from sampling frame which is a list of all UiTM Campus Tapah students who take the PHY 260 exam.
IV.
Data collection method -
Direct questionnaire. questionnaire. Printed questionnaires and distributed distributed by by hand to all students by face to face. The advantages of this method are allow the respondents to be honest answering the question and give time to respondents to understand and share the opinion from a large number of student while the weaknesses are the some respondents do not complete the questionnaire and allow missing values.
V.
Descriptions of variable -
The variables variables of of this survey are the time taken, taken, the test score for optic and wave subject of student to study on weekend
Variable
Test score of student
Type of variable
Level of measurement
Quantitative continuous
Ratio scale
- The data is expressed in number
- Top of measurement measurement
- The number of data can be in
- The scale allows the multiplication and
fraction
division
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2.2 Graphical Description First, bar chart is graphical methods for categorical frequency distribution. There are several types of bar chart which are simple bar chart, multiple bar charts and component bar chart. A sample bar chart is consists of a grid and some vertical or horizontal columns/bars. Each column represents quantitative data Bar Chart Minutes of Study vs Test Score 2.0
1.5
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1.0
0.5
0.0
43
45
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Test of Scores
Figure 1: simple bar chart
Bar Chart Minutes of Study vs Test Score 2.0
1.5
t n u o C
1.0
85
88
90
95
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students to study st udy on weekend and the test scores for optic and waves (Phy260) (Phy260) on Monday. The technique of simple bar chart was used to draw this diagram but difference is that used shades, colour or dots to distinguish between different phenomena. In this bar chart we were used to draw the multiple bar charts when the total of different phenomena is meaningless. meaningless. Minutes of Study vs Test Score Test of Scores 95 90 88 85 84 78 70 68 65 60 58 55 53 50 49 46 45 43
2.0
1.5
t n u o C
1.0
0.5
0.0 Minutes Minutes of study 5 0 5 0 0 5 0 5 0 0 1 0 0 0 0 0 0 5 0 5 0 1 2 1 2 1 4 1 5 1 6 1 8 1 8 1 9 2 0 2 2 4 2 7 3 0 3 3 3 5 3 7 3 9 4 2 1
Figure 3: Multiple bar chart
Next, pie chart is also a graphical method for categorical frequency distribution. For pie chart also can be used for compare the relationship between the whole and its components. For pie chart is a circular diagram and the area of the sector circle was used in pie chart. To construct a pie chart (sector diagram), the circle was drawing with radius (square root of the total). The total angle of the circle is 360°. The angles of each component can be calculated by the formula. These angles are made in the circle by mean of the protractor to show different components. All the arrangement of these sectors is anti-clock wise.
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Minutes of study vs test scores 43 1, 5.0% 45 1, 5.0%
70 2, 10.0%
46 1, 5.0%
55 2, 10.0%
49 1, 5.0%
95 1, 5.0%
50 1, 5.0%
90
53
1, 5.0%
1, 5.0%
88 1, 5.0%
58 1, 5.0% 85
60
1, 5.0%
Category 43 45 46 49 50 53 58 60 65 68 78 84 85 88 90 95 55 70
1, 5.0% 84 1, 5.0%
65 78 1, 5.0%
68
1, 5.0%
1, 5.0%
Figure 4: Pie Chart
Besides, histogram also was included in graphical methods for grouped frequency distribution. For the histogram the graph that displays the data by using vertical bars of data to represent the frequency of the class. For histogram it was used class boundaries for ( xaxis ) and frequency of the classes at (y – (y – axis axis ). Histogram of minutes of study 5
4
y c n e u q e r F
3
2
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Histogram of test scores 5
4
y c
3 n e u q e r F
2
1
0
40
50
60
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80
90
100
test scores
Figure 6: Histogram
Scatter diagram it was described about the nature of a relationship between independent and dependent variables. Scatter diagrams also can help to show different possible correlation categories, namely, positive correlation, negative correlation, no correlation, perfect positive correlation and perfect positive correlation. First, for positive correlation, it was shown the existence of a positive relationship between two variable which is x and y. The direction of change for both variables is same which is if x- axis increase, then y would increase too. Then, for negative correlation it was shown the existence of a negative relationship between two variable x and y. For this both x and y was changed in the opposite direction of each other which mean if x increase, y would decrease. Next, for no correlation is simply means there exist no relationship between two variables such as x and y. in this case we cannot relate the changes that occur between x and y, in any way. Lastly, for the perfect negative and perfect positive correlation, its show a perfect result and the data
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Minutes of study vs test scores 100
90
80 s e r o c
70 s t s e t
60
50
40 100
150
200
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300
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minutes of study
Figure 7: Scatter diagram
For figure 7 the scatter diagram is show the positive correlation. So for positive correlation, it was shown the existence of a positive relationship between two variable x and y. The direction of change for both variables is same which is if x- axis increase, then y would increase too.
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G
180
55
H
185
55
I
190
58
J
200
68
K
210
60
L
240
65
M
270
70
N
300
70
O
330
78
P
350
84
Q
300
85
R
375
88
S
390
90
T
425
95
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3.1.1 Bar Graph
Bar Chart Minutes of Study 2.0
1.5
t n u o C
1.0
0.5
0.0
105 120 125 140 140 150 165 180 185 190 200 210 240 270 300 330 350 375 390 425
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3.1.2 Bar Graph
Bar Chart Test Scores 2.0
1.5
t n u o C
1.0
0.5
0.0 43
45
46
49
50
53
55
58
60
65
68
70
78
84
85
88
90
95
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3.1.3 Pie Chart
Pie Chart Test Scores 95 90 1, 5.0% 1, 5.0%
43 1, 5.0% 45 1, 5.0%
88 1, 5.0%
46 1, 5.0%
85
49
1, 5.0%
1, 5.0%
84 1, 5.0%
50 1, 5.0%
78 1, 5.0%
53 1, 5.0%
70 2, 10.0%
55 2, 10.0% 68 1, 5.0%
58 65
60
1, 5.0%
Category 43 45 46 49 50 53 55 58 60 65 68 70 78 84 85 88 90 95
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3.1.4 Pie Chart
Pie Chart Minutes of Study 425 425 390 390 1, 5.0% 1, 5.0% 375 375 1, 5.0% 350 350 1, 5.0%
330 330 1, 5.0%
105 105 120 1, 5.0% 120 1, 5.0% 125 125 1, 5.0% 140 140 1, 5.0%
150 150 1, 5.0% 165 165
Category 105 120 125 140 150 165 180 185 190 200 20 0 210 240
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3.1.5 Histogram
Histogram of minutes of study 5
4
y c n e u q e r F
3
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3.1.6 Histogram
Histogram of test scores 5
4
y c n e u q e
3
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3.1.7 Boxplot
Boxplot of minutes of study 450
400
350
y ut
d o
f
s 300
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3.1.8 Boxplot
Boxplot of test scores 100
90
80
o
er
s c 70 s
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3.2 Correlation and Regression Analysis 3.2.1 Frequencies Minutes of Study and Test Scores
Variable
Total Count
N
N*
Percent
Cummulative Percent
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3.2.2 Descriptive
Descriptive Statistics N
Minimum
Maximum
Mean
Standard Deviation
Minutes of
20
105.0
425.0
22.0
98.5
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3.2.3 Scatter Plot
Minutes of study vs test scores 100
90
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3.2.4 Regression Variable Entered Model
Variable Entered
Variable
Method
Removed 1
Minutes of study
-
Enter
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Coefficients Term
Coefficients
SE
T-Value
P-Value
12.80
0.000
Coefficients Constant
26.35
2.06
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4.1 Appendixes