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zhuklara [117]
2 years ago
9

A randomly generated list of number from 0 to 7 is being used to simulate an event, with the numbers 0 and 1 representing a succ

ess. What is the estimated probability of a success?
Mathematics
2 answers:
Nitella [24]2 years ago
4 0
Probability to get a success is 0 AND one

1) P(getting 0) = 1/8 ( from 0 to 7 = 8 numbers)
 
2) P(getting 1) = 1/8

P(1 and 0) = 1/8 x 1/8 = 1/64 =0.0156 = 1.56%
Fantom [35]2 years ago
4 0

Answer:

Hence, the estimated probability of a success=0.0156 or 1.56%.

Step-by-step explanation:

Let P denotes the probability of an event

we are given number from 0 to 7.

Total number of outcomes=8

Now 0 an 1 represent a success.

Probability of getting 0 i.e. P(0)=\dfrac{1}{8}

similarly,

Probability of getting 1 i.e. P(1)=\dfrac{1}{8}

Hence, the estimate probability of success:

i.e.

P(1 and 0)=\dfrac{1}{8}\times \dfrac{1}{8}=\dfrac{1}{64}=0.0156=1.56%.

(since the events are independent)


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A small school with 60 total students records how many of their students attend on each of the 180 days in a school year. the ma
horrorfan [7]

Answer:

For the sampling distribution,

a) Mean = μₓ = 55.0 students.

b) Standard Deviation = 1.8 students.

Step-by-step explanation:

The complete Question is attached to this solution.

The Central limit theorem explains that for the sampling distribution, the mean is approximately equal to the population mean and the standard deviation of the sampling distribution is related to the population standard deviation through

σₓ = (σ/√n)

where σ = population standard deviation = 4

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μₓ = μ = 55 students.

Standard deviation

σₓ = (σ/√n) = (4/√5) = 1.789 students = 1.8 students to 1 d.p

Hope this Helps!!!

5 0
2 years ago
Select all of the following true statements if R = real numbers, Z = integers, and W = {0, 1, 2, ...}.
PSYCHO15rus [73]
We can start solving this problem by first identifying what the elements of the sets really are.

R is composed of real numbers. This means that all numbers, whether rational or not, are included in this set.

Z is composed of integers. Integers include all negative and positive numbers as well as zero (it is essentially a set of whole numbers as well as their negated values).

W on the other hand has 0,1,2, and onward as its elements. These numbers are known as whole numbers.

W ⊂ Z: TRUE. As mentioned earlier, Z includes all whole numbers thus W is a subset of it.

R ⊂ W: FALSE. Not all real numbers are whole numbers. Whole numbers must be rational and expressed without fractions. Some real numbers do not meet this criteria.

0 ∈ Z: TRUE. Zero is indeed an integer thus it is an element of Z.

∅ ⊂ R: TRUE. A null set is a subset of R, and in fact every set in general. There are no elements in a null set thus making it automatically a subset of any non-empty set by definition (since NONE of its elements are <u>not</u> an element of R).

{0,1,2,...} ⊆ W: TRUE. The set on the left is exactly what is defined on the problem statement for W. (The bar below the subset symbol just means that the subset is not strict, therefore the set on the left can be <u>equal</u> to the set on the right. Without it, the statement would be false since a strict subset requires that the two sets should not be equal).

-2 ∈ W: FALSE. W is just composed of whole numbers and not of its negated counterparts.
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2 years ago
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A local high school held a two-day fundraiser selling lunches. The equations shown represent the amount of money the school coll
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5 0
1 year ago
The vertices of rhombus defg are d(1, 4), e(4, 0), f(1, –4), and g(–2, 0). what is the perimeter of the rhombus?
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Answer: 20 unit.

Step-by-step explanation:

Since, Here the vertices of the rhombus defg are d(1, 4), e(4, 0), f(1, –4), and g(–2, 0).

Where, de, ef, fg, gd are sides of the rhombus defg.

By the distance formula,

de = \sqrt{(4-1)^2+(0-4)^2}

=\sqrt{3^2+4^2}

=\sqrt{9+16}

=\sqrt{25}

= 5

Thus, the side of rhombus = 5

By the property of rhombus,

de =  ef = fg = gd = 5 unit.

Thus, the perimeter of the given rhombus defg = de +  ef + fg + gd = 5+5+5+5 = 20 unit

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2 years ago
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