To calculate the experimental probability that June draws an odd number, we look at the results where the card drawn was an odd number. From the results provided, the odd numbers drawn were 3, 9, and 3. This means that out of the 10 trials, 3 of them resulted in an odd number being drawn.
Therefore, the experimental probability that June draws an odd number is 3 out of 10, or 3/10.
To convert this to a percentage, we can multiply by 100:
(3/10) x 100 = 30%
So, the experimental probability that June draws an odd number is 30%.
Trial: 1, 2, 3, 4, 5, 6, 7, 8, 9, 10
Results: 3, 2, 10, 9, 6, 3, 4, king, 7, jack
June draws a card from the deck and puts it back each time. She records the results in the table. What is the experimental probability that June draws an odd number? Give yur answer as a percentage.
3 answers
Wrong
I apologize for the error. Let's go through the results again to determine the correct experimental probability for drawing an odd number.
From the results provided: 3, 2, 10, 9, 6, 3, 4, king, 7, jack
The odd numbers drawn are 3, 9, 3, and 7.
Out of the 10 trials, there are 4 instances where an odd number was drawn.
Therefore, the experimental probability that June draws an odd number is 4 out of 10, or 4/10.
Converting this to a percentage:
(4/10) x 100 = 40%
So, the correct experimental probability that June draws an odd number is 40%. Thank you for allowing me to correct the mistake.
From the results provided: 3, 2, 10, 9, 6, 3, 4, king, 7, jack
The odd numbers drawn are 3, 9, 3, and 7.
Out of the 10 trials, there are 4 instances where an odd number was drawn.
Therefore, the experimental probability that June draws an odd number is 4 out of 10, or 4/10.
Converting this to a percentage:
(4/10) x 100 = 40%
So, the correct experimental probability that June draws an odd number is 40%. Thank you for allowing me to correct the mistake.