Answer:

Step-by-step explanation:
<u>Probabilities</u>
When we choose from two different sets to form a new set of n elements, we use the so-called hypergeometric distribution. We'll use an easier and more simple approach by the use of logic.
We have 6 republicans and 4 democrats applying for two positions. Let's call R to a republican member and D to a democrat member. There are three possibilities to choose two people from the two sets: DD, DR, RR. Both republicans, both democrats and one of each. We are asked to compute the probability of both being from the same party, i.e. the probability is

Let's compute P(DD). Both democrats come from the 4 members available and it can be done in
different ways.
For P(RR) we proceed in a similar way to get
different ways.
The total ways to select both from the same party is

The selection can be done from the whole set of candidates in
different ways, so


The greatest common factor is 1
About 167 because 500/3 is 166.666667, rounded to the nearest 1 is 167.
Answer:
y=4.347
Step-by-step explanation:
To solve for y in the equation:

First, subtract 5.69 from both sides

Answer:
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