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ycow [4]
4 years ago
9

Dave is taking a algebra ii test and comes across this question: you have two die that you will roll. you will sum up the face v

alues and record the sum in a chart. you need to complete 250 trials and find the probability of rolling a sum of 8. unfortunately, he does not have enough time to complete all 250 trials so he is going to make an educated guess. what is his guess and how did he use the law of large numbers to help him
Mathematics
2 answers:
SVETLANKA909090 [29]4 years ago
6 0

Answer:  B.)   Dave guessed 0.14. The law of large numbers states that as the number of trials increases the experimental probability approaches the theoretical probability. He determined the theoretical probability would be  

5

36

. With 250 trials he could use the law of large numbers and expect the experimental probability to be near there.

Step-by-step explanation:

sammy [17]4 years ago
5 0
He should guess about 34 times. 

When you are rolling two dice there are 36 probabilities. In order to get an 8, there are 5 possibilities.

2 + 6, 3 + 5, 4 + 4, 5, + 3, 6 + 2

Therefore, the chances of an 8 are 5/36. Multiplying this by 250 gives us about 34.

The law of large numbers helps because it says the more rolls that take place, the more likely we are to get close to the expected value. With 250 rolls we should get pretty close.
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Answer:

1/6

Step-by-step explanation:

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Make a sketch of the region and its bounding curves. Find the area of the region. The region inside one leaf of r
Anastaziya [24]

The region inside one leaf of r the area of the region is pi.20.

r =cos5θ

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θ=pi/10,θ=3pi/10

area of one leaf = ∫[pi/10 to 3pi/10](1/2)r2dθ

= ∫[pi/10 to 3pi/10](1/2)(cos5θ)2dθ

= ∫[pi/10 to 3pi/10](1/4)(1+cos10θ)dθ

=[pi/10 to 3pi/10](1/4)(θ+ (1/10)sin10θ)

=(1/4)((3pi/10)+ (1/10)sin3pi) -(1/4)((pi/10)+ (1/10)sinpi)

=(1/4)(3pi/10)  -(1/4)(pi/10)

=(1/4)(2pi/10)  

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area of one leaf =pi.20.

Region area (calculus) Region area. The non-negative function given by y = f(x) represents a smooth curve on the closed interval [a, b].The area through the curve of f(x), the x-axis, and the perpendicular lines x = a and x = b The bounding region shown in Figure 1 is given by.

Learn more about the area of the region here: brainly.com/question/19053586

#SPJ4

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