There are two bags A and B. A contains 6 red flowers and 3 pink flowers, whereas Bag B contains 2 red flowers and 7 pink flowers. One flower is chosen from a bag randomly. What is the probability that the flower chosen is pink?

Solution:

To find the probability that the flower chosen is pink, we need to add the number of pink flowers in both bags and divide it by the total number of flowers in both bags.

Total number of pink flowers = Pink flowers in bag A + Pink flowers in bag B

= 3 + 7 = 10 pink flowers

Total number of flowers in both bags = flowers in bag A + flowers in bag B

= 6 + 3 + 2 + 7 = 18 flowers

Therefore, the probability of picking a pink flower is:

Probability = Total number of pink flowers / Total number of flowers

Probability = 10/18 = 5/9

Hence, the probability that the flower chosen is pink is 5/9.

Summary:

There are two bags A and B. A contains 6 red flowers and 3 pink flowers, whereas Bag B contains 2 red flowers and 7 pink flowers. One flower is chosen from a bag randomly. What is the probability that the flower chosen is pink?

The probability of choosing a pink flower when one flower is chosen randomly from one of the bags is 5/9. This can be calculated by adding the number of pink flowers in both bags and dividing it by the total number of flowers in both bags. It is important to note that the probability of picking a pink flower would be different if the flowers were replaced after being chosen, or if multiple flowers were chosen at once.

Related Questions:

• Prove that Root 2 + root 5 is Irrational
• Factorize the Equation: x^3-3x^2-9x-5
• In a seminar, the number of participants in Hindi, English and Mathematics are 60,84 and 108 respectively
• Check Whether 6n Can End With the Digit 0 for Any Natural Number N
• Calculate the relative molecular mass of water (H2O)
• Write formula of finding selling and cost price when profit or loss percent is given