High School

Welcome to the article You spin a spinner that is equally divided into 6 parts 2 parts are blue 2 parts are yellow 1 part is black and 1. On this page, you will learn the essential and logical steps to better understand the topic being discussed. We hope the information provided helps you gain valuable insights and is easy to follow. Let’s begin the discussion!

You spin a spinner that is equally divided into 6 parts: 2 parts are blue, 2 parts are yellow, 1 part is black, and 1 part is purple.

After that, you randomly pull a pen from a bag. The bag contains 1 red pen, 2 pink pens, 3 green pens, and 2 white pens.

What is the probability of the spinner stopping at the blue section and then drawing a green pen?

Answer :

The probability of the spinner landing on the blue section and then drawing a green pen is calculated as the product of the probabilities of each independent event, resulting in a combined probability of 1/8.

The probability of the spinner stopping at the blue section and then drawing a green pen involves calculating the likelihood of two independent events occurring in succession.

Since there are 2 blue sections out of 6 total sections on the spinner, the probability (P) of landing on blue is 1/3.

Considering there are 3 green pens among a total of 8 pens (1 red + 2 pink + 3 green + 2 white), the probability of selecting a green pen is 3/8.

To find the combined probability of both events happening, we multiply their individual probabilities:

P(blue section and green pen) = P(blue section) * P(green pen) = (1/3)*(3/8) = (1/8)

The probability of the spinner landing on blue followed by drawing a green pen is 1/8.

Thank you for reading the article You spin a spinner that is equally divided into 6 parts 2 parts are blue 2 parts are yellow 1 part is black and 1. We hope the information provided is useful and helps you understand this topic better. Feel free to explore more helpful content on our website!

Rewritten by : Brahmana