The following table provides a frequency distribution for the number of rooms in this country's housing units. The frequencies are in thousands.
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A housing unit is selected at random. Find the following probabilities.
a. Find the probability that the housing unit obtained has four rooms.
The probability is
nothing.
(Round to three decimal places as needed.)
b. Find the probability that the housing unit obtained has more than four rooms.
The probability is
nothing.
(Round to three decimal places as needed.)
c. Find the probability that the housing unit obtained has one or two rooms.
The probability is
nothing.
(Round to three decimal places as needed.)
d. Find the probability that the housing unit obtained has fewer than one room.
The probability is
nothing.
(Round to three decimal places as needed.)
e. Find the probability that the housing unit obtained has one or more rooms.
The probability is
nothing.
(Round to three decimal places as needed.)
Here is the probability distribution of the number of rooms:
Rooms(x) | No. of units | Probability(P(x)) |
1 | 565565 | 0.0000475218947 |
2 | 14,261,426 | 0.001198323773 |
3 | 1,094,510,945 | 0.09196685416 |
4 | 2,338,223,382 | 0.1964704417 |
5 | 2,793,127,931 | 0.2346940341 |
6 | 2,468,224,682 | 0.2073938688 |
7 | 1,464,014,640 | 0.1230145952 |
8plus | 1,728,217,282 | 0.1452143603 |
Total | 11901145853 | 1 |
a) The probability that the housing unit obtained has four rooms is =P(4) = 0.197
b) The probability that the housing unit obtained has more than four rooms is
c) The probability that the housing unit obtained has one or two rooms is
d) The probability that the housing unit obtained has fewer than one room is
e) The probability that the housing unit obtained has one or more rooms is = 1 - 0 = 1
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