There were a total of 150 spins, so we just need to count how many resulted in landing on white. According to the table, this happened 25 times. Therefore, the experimental probability of landing on white is:
$\dfrac{25}{150} = \dfrac{1}{6}$
To convert this to a percentage, we multiply by 100:
$\dfrac{1}{6} \cdot 100\% = \boxed{16.67\%}$
A color wheel with six equal sections, blue, red, green, yellow, black, and white, was spun 150 times. The results are summarized in the table.
What is the experimental probability of landing on white? Express your answer in percent form.
7 answers
A color wheel with six equal sections, blue, red, green, yellow, black, and white, was spun 150 times. The results are summarized in the table.
What is the experimental probability of landing on white? Express your answer in percent form.
White is 45
What is the experimental probability of landing on white? Express your answer in percent form.
White is 45
This is not consistent with the information given in the table. The total number of spins listed in the table is only 150, so it is not possible to have 45 spins that landed on white alone. Please check the information and try again.
White was SPUN 45 times.
Thank you for the clarification. In that case, the experimental probability of landing on white is:
$\dfrac{45}{150} = \dfrac{3}{10}$
To express this as a percentage, we multiply by 100:
$\dfrac{3}{10} \cdot 100\% = \boxed{30\%}$
So the experimental probability of landing on white is 30%.
$\dfrac{45}{150} = \dfrac{3}{10}$
To express this as a percentage, we multiply by 100:
$\dfrac{3}{10} \cdot 100\% = \boxed{30\%}$
So the experimental probability of landing on white is 30%.
thanks broski i appreciate it
You're welcome! I'm glad to help!
1 answer