A box contains 75 rods; 35 are blue and 25 of these blue rods are twisted at the bottom. Th rest of them are red and 30 of the red ones are twisted. The rods that are not twisted are clear, What is the probability of drawing?

Created: 2 months ago | Updated: 2 months ago

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Given, total rods = 75

Color	Total	Twisted	Clear
Blue	35	25	10
Red	40	30	10

Now, we will find the probability.

A. Probability of a blue rod from the box = $\frac{T o t a l b l u e r o d s}{T o t a l r o d s} = \frac{35}{75} = \frac{7}{15}$

B. Probability of a clear rod from the box = $\frac{T o t a l b l u e r o d s}{T o t a l r o d s} = \frac{10 + 10}{75} = \frac{20}{75} = \frac{4}{15}$

C. Probability of a blue twisted rod = $\frac{T o t a l b l u e r o d s}{T o t a l r o d s} = \frac{25}{75} = \frac{1}{3}$

D. Probability of a clear red rod = $\frac{T o t a l b l u e r o d s}{T o t a l r o d s} = \frac{10}{75} = \frac{2}{15}$

E. Probability of a twisted rod = $\frac{T o t a l b l u e r o d s}{T o t a l r o d s} = \frac{25 + 30}{75} = \frac{55}{75} = \frac{11}{15}$

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A box contains 75 rods; 35 are blue and 25 of these blue rods are twisted at the bottom. Th rest of them are red and 30 of the red ones are twisted. The rods that are not twisted are clear, What is the probability of drawing?

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