In the probability distribution to the right, the random variable x represents the number of hits a baseball player obtained in a game over the course of a season. complete parts (a) through (f) below. x p(x) 0 0.16630.1663 1 0.33510.3351 2 0.28690.2869 3 0.14970.1497 4 0.03870.0387 5 0.02330.0233 (a) verify that this is a discrete probability distribution. this is a discrete probability distribution because ▼ between nothing and nothing, inclusive, and the ▼ mean product sum of the probabilities is nothing. (type whole numbers. use ascending order.)

a) This is a discrete probability distribution because between the sample spaces are all between 0 and 5 inclusive and the sum of probabilities is equal to 1.

Step-by-step explanation:

x p(x)

0 0.1663

1 0.3351

2 0.2869

3 0.1497

4 0.0387

5 0.0233

To show that it is a discrete probability distribution, Σ pᵢ = 1

That is, the sum of the individual probabilities for each sample space must equate to 1 at the end.

Σ pᵢ = 0.1663 + 0.3351 + 0.2869 + 0.1497 + 0.0387 + 0.0233 = 1.000

Hence, the probability distribution is indeed a discrete probability distribution.

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