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Helen [10]
3 years ago
13

Suppose you just received a shipment of ten televisions. two of the televisions are defective. if two televisions are randomly​

selected, compute the probability that both televisions work. what is the probability at least one of the two televisions does not​ work?
Mathematics
1 answer:
amid [387]3 years ago
5 0

Try this solution:

1. for probability of both televisions work:

P_{2w}=\frac{C^2_8}{C^2_{10}}=\frac{7*8}{9*10}=0.6(2)

2. for probability of at least on is defective (it means, the sum = one is defective and two are defective):

P_{1d}=\frac{C^1_2C^1_8}{C^2_{10}}=\frac{4*8}{9*10}=0.3(5) - for P(1defective);

P_{2d}=\frac{C^2_2}{C^2_{10}}=\frac{2}{9*10}=0.0(2) - for P(2defective);

totaly for at least one is defective:

P_{at \ least \ 1 \ d}=P_{1d}+P_{2d}=\frac{16}{45} +\frac{1}{45} =0.3(7)

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Step-by-step explanation:

Round so that there is only 1 sig. fig. in the answer

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8 0
2 years ago
An astronaut drops a rock into a crater of the moon. The distance, d(t), in meters, the rock travels after t seconds can be mode
ASHA 777 [7]
The average rate of change of the position of an object with respect to time is the average speed of the object, so to find the average speed of the rock over the interval [5,10], we are going to use the average rate of change formula: V(t)= \frac{d(b)-d(a)}{b-a} 
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V(t) is the average rate of change (the speed)
d(a) is the position function evaluated at a
d(b) is the position function evaluated at b
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b is the second point in the interval 

We know for our problem that the first point in the interval is 5 and the second point is 10, so a=5 and b=10. Lets replace those values in our formula:
V(t)= \frac{d(b)-d(a)}{b-a}
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3 years ago
Help me please with this ​
jeyben [28]

Answer:

(3,2)

Step-by-step explanation:

2x+5y=16

3x-5y=-1

add

5x= 15

x=3

plug back in

2(3)+5y=16

6+5y=16

5y=10

y=2

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2 years ago
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