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andrew-mc [135]
3 years ago
15

26% adults favor the use of unmanned drones by police agencies. Twelve U.S. adults are randomly selected. Find the probability t

hat the number of US adults who favor the use of unmanned drones by police agencies is
(a) exactly three,


(b) at least four,


(C) less than eight.



P(3) =



(Round to three decimal places as needed)
Mathematics
1 answer:
Vitek1552 [10]3 years ago
8 0

Answer:

a. Exactly three = 0.00117

b. At least four = 0.00457

c. Less than eight = 0.222

Step-by-step explanation:

a. Since 26% U.S adults favour unmanned drone by police agencies, if 12 such adults are selected at random, then the probability that exactly 3 of them will favour the use of the unmanned drones will be:

(26/100)^3 × (74/100)^9

This is because there's a 26% chance that the first 3 adults picked out of the randomly selected twelve will be in support of the unmanned drone and there's a 74% (100%-26%) chance that the other 9 (12-3) adults that will be picked will not be in support.

Therefore (26/100)^3 × (74/100)^9

= 0.0176 × 0.0665

= 0.00117

b. In this case, the probability that at least four U.S adults out of the randomly selected 12 will support the idea of an unmanned drone:

(26/100)^4

Now each of the four adults have a 26/100 chance of supporting the idea of an unmanned drone by police agencies. It doesn't matter what the other 8 adults support.

So the probability that at least four out of the 12 will be in support:

= (26/100)^4

= 0.00457

c. The probability that less than eight out of the randomly selected 12 will be in support means that at least 5 out of the selected 12 adults will be against the idea of an unmanned drone by police agencies. It doesn't matter what the other 7 are in support of. The 5 that will not be in support will have a 74/100 chance of being picked.

The probability that at least 5 non-supporters are picked

= (74/100)^5

= 0.74^5

= 0.222

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