Questions: Find the experimental probability (aka relative frequency): Roll dice: 1,3,3,4,4 P(1)= 2 / 5 1 / 6 1 / 5 3 / 5

Find the experimental probability (aka relative frequency):
Roll dice: 1,3,3,4,4
P(1)=
2 / 5
1 / 6
1 / 5
3 / 5
Transcript text: Find the experimental probability (aka relative frequency): Roll dice: $1,3,3,4,4$ \[ P(1)= \] $2 / 5$ $1 / 6$ $1 / 5$ $3 / 5$
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Solution

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Solution Steps

To find the experimental probability of rolling a 1, we need to count the number of times 1 appears in the given set of dice rolls and divide it by the total number of rolls.

Solution Approach
  1. Count the occurrences of the number 1 in the list of dice rolls.
  2. Divide this count by the total number of dice rolls to get the experimental probability.
Step 1: Count the occurrences of 1

We count the number of times the number 1 appears in the list of dice rolls: \[ \text{count\_of\_1} = 1 \]

Step 2: Determine the total number of rolls

We determine the total number of dice rolls: \[ \text{total\_rolls} = 5 \]

Step 3: Calculate the experimental probability

We calculate the experimental probability by dividing the count of 1 by the total number of rolls: \[ P(1) = \frac{\text{count\_of\_1}}{\text{total\_rolls}} = \frac{1}{5} = 0.2 \]

Final Answer

The experimental probability of rolling a 1 is: \[ \boxed{0.2} \]

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