Urn I has three red chips, two black chips, and five white chips; urn II has two red, four black, and three white. One chip is drawn at random from each urn. What is the probability that both chips are the same color?

The probability that both chips are the same color is 0.322 or 32.2%.

Step-by-step explanation:

Given:

Urn 1:

Number of red chips, n(R1) = 3

Number of black chips, n(B1) = 2

Number of white chips, n(W1) = 5

Total number of chips, N₁ = 3 + 2 + 5 = 10

Urn 2:

Number of red chips, n(R2) = 2

Number of black chips, n(B2) = 4

Number of white chips, n(W2) = 3

Total number of chips, N₂ = 2 + 4 + 3 = 9

Probability of getting a red chip from urn 1 is given as:

Probability of getting a red chip from urn 2 is given as:

Probability of getting a black chip from urn 1 is given as:

Probability of getting a black chip from urn 2 is given as:

Probability of getting a white chip from urn 1 is given as:

Probability of getting a white chip from urn 2 is given as:

Now, drawing chips of same color means drawing either 2 red or 2 black or 2 white chips.

So, probability of drawing chips of same color is given as:

Plug in the given values and simplify. This gives,

Therefore, the probability that both chips are the same color is 0.322 or 32.2%.

$27.5

step-by-step explanation:

$110.00 divided by 4

22 and 22

step-by-step explanation:

10 plus 12 equals 22.

12 plus 10 also equals 22 because regardless of what order they're in, they're gonna equal the same thing.