Scribd
Upload
17 views8 pages

Name: Yurav Bhagwansingh School: Shiva Boys' Hindu College Class: 5C Candidate Number: Subject: MATHEMATICS Topic: Probabilty Aim: The Probability On A Dice

Yurav Bhagwansingh conducted an investigation on the fairness of a dice by rolling it 60 times and analyzing the probability of each outcome. The data collected showed that while some numbers appeared more frequently, the overall results indicated that rolling a dice is fair. The conclusion drawn from the study is that the more a dice is rolled, the more likely it is to yield a higher number.

Uploaded by

Gemini Juneboi
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as DOCX, PDF, TXT or read online on Scribd
17 views8 pages

Name: Yurav Bhagwansingh School: Shiva Boys' Hindu College Class: 5C Candidate Number: Subject: MATHEMATICS Topic: Probabilty Aim: The Probability On A Dice

Yurav Bhagwansingh conducted an investigation on the fairness of a dice by rolling it 60 times and analyzing the probability of each outcome. The data collected showed that while some numbers appeared more frequently, the overall results indicated that rolling a dice is fair. The conclusion drawn from the study is that the more a dice is rolled, the more likely it is to yield a higher number.

Uploaded by

Gemini Juneboi
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as DOCX, PDF, TXT or read online on Scribd
You are on page 1/ 8

Name: Yurav Bhagwansingh

 
School: SHIVA BOYS’ HINDU COLLEGE  
 
Class: 5C 
 
Candidate Number: 
 
Subject: MATHEMATICS 
 
Topic: PROBABILTY 
 
Aim: The Probability on a Dice. 
PROBABILITY SBA
Sba

Introduction
I decided to do this so I can see if a dice is being fair or not because when I was
playing I always kept rolling the same number so this is why I am going to
investigate what is going on using probability
P ( A )=n( A)
reference mathematics a complete course with cxc questions
n(U )
volume2 pg 906 probability
The probability of an event occurring ranges from 0 to 1.That is, for any event
A,0<P(A)<1.
Note that the total probality p(U)=P(A)+P(A’)
=I +I
2 2
=1
Method Of Data Collection
The methods I will be using for the probability is direct observation
The steps I took to gather data was I rolled the dice and I wrote down the data in
the table
Number Tally Frequency
PRESENTATION OF DATA

Number Tally Frequency


1 |||||| 7
2 |||||||| 9
3 |||||||||| 11
4 ||||||||| 11
5 |||||||||| 12
6 |||||||| 10
Analysis of data

When a die is rolled the probability of it landing on any one of its 6 sides is
.n(A) = number of sides the die can land on at once = 1
.n(U) = total possible sides the die can land on = 6

The chance of rolling one is 11.7%

The chance of rolling two is 15%

The chance of rolling three is 18.3%

The chance of rolling four is 18.3%

The chance of rolling five is 20%

The chance of rolling six is 16.7%


DISCUSSION OF FINDINGS
By doing my sba on probability it helped me found out that rolling a normal dice
or anything that deals with probability is random based on my 60 rolls of a dice
and some will just appear more than others so rolling a dice is fair
Conclusion
This sba started with the idea that a dice used to play several games was
unfair. The data shown the probability of rolling number 1 in 60 complete
dice rolls and you would roll five the most frequently. The topic probability
shows the more the dice is rolled you would get a higher number.

You might also like