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mathlearn
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mathlearn said:Having trouble in drawing the sample space in the grid :D
I like Serena said:Hey mathlearn! ;)
Each intersection of dotted lines corresponds with a set of possible 2 bangles.
If they are the same color, the outcome is that the girl wears them - let's abbreviate that with 'w'.
If they are of different colors, the outcome is that the girl does not wear them - abbreviated 'n'.
Put the letters 'w' and 'n' at the intersections and presto!
We have our sample space representing all possible outcomes. (Happy)
mathlearn said:Hey ILS ;)
I updated the sample space grid
Correct ? :)
The grid is misleading.mathlearn said:Having trouble in drawing the sample space in the grid :D
A sample space is the set of all possible outcomes of an experiment or event. It is denoted by the symbol S and can be represented using a list, table, or diagram.
To draw a sample space, you first need to identify all possible outcomes of the experiment or event. Then, organize these outcomes in a logical manner, such as in a list or diagram. Make sure to include all possible combinations and outcomes.
A sample space is the set of all possible outcomes, while an event is a subset of the sample space that represents a specific outcome or combination of outcomes. In other words, the event is a specific occurrence within the sample space.
To calculate the probability of an event, you need to divide the number of outcomes in the event by the total number of outcomes in the sample space. This can be represented as P(event) = (# of outcomes in event) / (# of outcomes in sample space).
Theoretical probability is based on mathematical calculations and assumes that all outcomes are equally likely. Experimental probability is based on actual data and the observed frequency of an event occurring. As more data is collected, the experimental probability tends to approach the theoretical probability.