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Nikolay [14]
3 years ago
7

The number of cars sold by a car salesperson during each of the last 25 weeks is the following: Number Sold Frequency 0 10 1 10

2 5 What is the probability that the salesperson will sell one car during a week
Mathematics
1 answer:
swat323 years ago
4 0

Answer:

μ=0.8

Step-by-step explanation:

The expected value of X is calculated as E(X) = μ = ∑xi P(X = xi)

Given the table below

Sold(x)____0____ 1.____2

Freq(X)____10___ 10____5

E(X) = μ = ∑xi P(X = xi)

Total outcome is 10+10+5=25

Then, probability of each car sold is

P(0) =10/25

P(1) =10/25

P(2) =5/25

The corresponding probabilities are 10/25, 10/25 and 5/25. Thus, the expected value of X equals

μ = x1•P(X=0) + x2•P(X=1) + x3•P(X=2)

μ = 0(10/25) + 1(10/25) + 2(5/25)

μ = 0 + 0.4 + 0.4

μ = 0.8

Thus, the expected value the person will sell one car is 0.8

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if a tv has a diagonal measurement of 55 and a height of 30, what is the tvs width? round to the nearest whole number
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Answer:

  46

Step-by-step explanation:

The geometry can be modeled by a right triangle. The diagonal measure is the hypotenuse, and the height is one leg. The width is the other leg, and can be found using the Pythagorean theorem.

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<h3>Pythagorean theorem</h3>

The relation between the leg lengths (a, b) and the hypotenuse (c) is ...

  c² = a² +b²

Solving for b gives ...

  b = √(c² -a²)

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In this problem, we have c=55 and a=30. Then the width of the TV is ...

  b = √(55² -30²) = √(3025 -900) = √2125

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The width of the TV is about 46.

7 0
2 years ago
The width of a rectangle is three times its height. If it has an area of 60.75 square feet, what are its dimensions?
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8 0
2 years ago
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How do you do this question?
Alex Ar [27]

Step-by-step explanation:

(a) dP/dt = kP (1 − P/L)

L is the carrying capacity (20 billion = 20,000 million).

Since P₀ is small compared to L, we can approximate the initial rate as:

(dP/dt)₀ ≈ kP₀

Using the maximum birth rate and death rate, the initial growth rate is 40 mil/year − 20 mil/year = 20 mil/year.

20 = k (6,100)

k = 1/305

dP/dt = 1/305 P (1 − (P/20,000))

(b) P(t) = 20,000 / (1 + Ce^(-t/305))

6,100 = 20,000 / (1 + C)

C = 2.279

P(t) = 20,000 / (1 + 2.279e^(-t/305))

P(10) = 20,000 / (1 + 2.279e^(-10/305))

P(10) = 6240 million

P(10) = 6.24 billion

This is less than the actual population of 6.9 billion.

(c) P(100) = 20,000 / (1 + 2.279e^(-100/305))

P(100) = 7570 million = 7.57 billion

P(600) = 20,000 / (1 + 2.279e^(-600/305))

P(600) = 15170 million = 15.17 billion

7 0
2 years ago
79.83 - 24.92 - 54.91
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0 is the answer 79.83-54.91-24.92=0
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