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mezya [45]
3 years ago
6

The joint probability distribution of variables x and y is shown in the table below. rebecca and rachel are car salespeople. let

x denote the number of cars that rebecca will sell in a month, and let y denote the number of cars rachel will sell in a month. what is the probability that rachel and rebecca will combine to sell 3 cars in one month?
Mathematics
1 answer:
earnstyle [38]3 years ago
7 0
Given the table below showing t<span>he joint probability distribution of variables x and y.

\begin{tabular}&#10;{|c|c|c|c|}&#10;\multicolumn{4}{|c|}{X}\\&#10;Y&1&2&3\\&#10;1&0.30&0.18&0.12\\&#10;2&0.15&0.09&0.06\\&#10;3&0.05&0.03&0.02&#10;\end{tabular}

Given that x denote the number of cars that Rebecca will sell in a month, and y denote the number of cars Rachel will sell in a month.

If Rachel and Rebecca combine to sell 3 cars in one month, then it is either Rachel will sell 2 cars and Rebecca will sell 1 car or </span><span>Rachel will sell 1 car and Rebecca will sell 2 cars.

The probability that </span>Rachel and Rebecca combine to sell 3 cars in one month is given by the sum of the probability that <span>Rachel will sell 2 cars and Rebecca will sell 1 car and the probability that </span><span>Rachel will sell 1 car and Rebecca will sell 2 cars.

The </span><span>probability that Rachel will sell 2 cars and Rebecca will sell 1 car is 0.15 and the </span>probability that <span>Rachel will sell 1 car and Rebecca will sell 2 cars is 0.18.

Therefore, t</span><span>he probability that Rachel and Rebecca combine to sell 3 cars in one month is 0.15 + 0.18 = 0.33</span>
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<h3>understanding the question</h3>

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<h3>reading the graph</h3>

The description of the graph tells you the horizontal scale is hours after noon, so the temperature at 2 pm will be a point on the graph with an x-coordinate of 2. That point is (2, 7), indicating the temperature at 2 pm is 7 °C.

Likewise, the temperature at 8 pm is shown as the point on the graph with x-coordinate 8. That point is (8, -3), indicating a temperature of -3°C at 8 pm.

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