Question

8. A basket contains big and small balls. All the balls are either green or red in color. Given that:
30% of the balls are big
b. 50% of the big balls are green
40% of all balls are green
What is the ratio of big green balls to small red balls?​

Answer 1

Answer:

this is the answer for the question

Answer 2

Answer:

Concept:

Probability is a field of study that deals with appropriate units of the likelihood of an event occurring or of a proposition being true. A number from 0 and 1 represents the likelihood of an event, with 0 roughly denoting impossibility and 1 representing certainty. The chance of an occurrence increases as its possibility increases. Tossing a fair (impartial) coin provides a simple demonstration. Since the coin is fair, the chances of both outcomes, "heads" and "tails," are equal.

Given:

There are large and small balls in a basket. The colours of all the balls are either red or green. Due to this:

a. 30% of the balls are large.

b. 50% of the large balls are green.

c. The majority of balls — 40% — are green.

How many large green balls are there compared to small red balls?

Find:

find the answer for the given question

Answer:

Let there be $100$ balls in the basket.

The huge balls make up $30$% of the total balls.

hence, the number of large balls equals 30 out of 100.

therefore, the number of little balls is equal to $100-30=70$

Once more, half of the large balls are green.

$\frac{30}{50} =$ large green balls.

$15$ large green balls

the remaining $15$ large balls are crimson.

moreover, $40$% of the balls are green. It signifies that $60$% of people are red.

$60$% of $100$ is equal to huge red balls plus small red balls.

$15+$ little red balls equals $60$

$45$ tiny red balls

the ratio of large green balls to little red balls is now $\frac{15}{45} =\frac{1}{3}$

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