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larisa [96]
3 years ago
5

. Abraham's physics class has 40 students, and his class had an average (arithmetic mean) score of 75 on the midterm. Anita’s ph

ysics class has 20 students, and her class had an average score of 81 on the same midterm. What was the average score of all the students in both physics classes on the midterm?
Mathematics
2 answers:
VMariaS [17]3 years ago
8 0
A=4620/60=77 i am pretty sure
sergiy2304 [10]3 years ago
5 0
Average=(scores total)/(number of scores)

We are given two averages and two numbers of students so we can calculate the total scores in each class..

75=Ab/40, so the sum of Abraham's class scores is 40(75)=3000 and similarly
81=An/20, so the sum of Anita's class scores is 20(81)=1620

Now we know the total score for all the students is 3000+1620=4620

And we also know that there are a total fo 40+20=60 students, so the overall average for all the students is

a=4620/60=77
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<h3>How to compute the value?</h3>

From the information given, the numbers are illustrated as:

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Jones figures that the total number of thousands of miles that an auto can be driven before it would need to be junked is an exp
romanna [79]

Answer:

0.3678

Step-by-step explanation:

Jones figures that the total number of thousands of miles that an auto can be driven before it would need to be junked is an exponential random variable with parameter 1/20. Smith has a used car that he claims has been driven only 10,000 miles. If Jones purchases the car, what is the probability that she would get at least 20,000 additional miles out of it?

Given that the total number of thousands of miles(X) that an auto can be driven

before it would need to be junked is an exponential random variable with parameter 1/20.

=> X ≅ Exponential(λ= 1/20)

=> f(x) = 1/20 * e^(-x/20) , 0 < x < ∞

=> F(X) = P{X < x} = 1 - e^(-x/20)

The probability that she would get at least 20,000 additional miles out of it.

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P{X > 20} = 1-(1 - e^(-20/20))

= e^(-1)

= 0.3678

6 0
2 years ago
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