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mixas84 [53]
4 years ago
14

Use a graph of the function to explain the geometric meaning of the value of the integral.

Mathematics
1 answer:
ololo11 [35]4 years ago
4 0

General Idea:

The definite integral of a function f(x) from a to b is given below:

A=\int\limits^b_a {f(x)} \, dx

Here geometrically, the value of integral A is the area under the curve f(x) from x = a to x = b

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2x + y -z=9<br> -x + 6y + 2z =- 17<br> 5x + 7y +z = 4
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Step-by-step explanation:

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According to an​ airline, flights on a certain route are on time 80 ​% of the time. suppose 10 flights are randomly selected and
natulia [17]
<span>(a) This is a binomial experiment since there are only two possible results for each data point: a flight is either on time (p = 80% = 0.8) or late (q = 1 - p = 1 - 0.8 = 0.2).
​(b) Using the formula:</span><span>
P(r out of n) = (nCr)(p^r)(q^(n-r)), where n = 10 flights, r = the number of flights that arrive on time:
P(7/10) = (10C7)(0.8)^7 (0.2)^(10 - 7) = 0.2013
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​(c) Fewer than 7 flights are on time means that we must add up the probabilities for P(0/10) up to P(6/10).
Following the same formula (this can be done using a summation on a calculator, or using Excel, to make things faster):
P(0/10) + P(1/10) + ... + P(6/10) = 0.1209
This means that there is a 0.1209 chance that less than 7 flights will be on time.
​(d) The probability that at least 7 flights are on time is the exact opposite of part (c), where less than 7 flights are on time. So instead of calculating each formula from scratch, we can simply subtract the answer in part (c) from 1.
1 - 0.1209 = 0.8791.
So there is a 0.8791 chance that at least 7 flights arrive on time.
(e) For this, we must add up P(5/10) + P(6/10) + P(7/10), which gives us
0.0264 + 0.0881 + 0.2013 = 0.3158, so the probability that between 5 to 7 flights arrive on time is 0.3158.
</span>
6 0
3 years ago
The vertices of a parallelogram are at (4, 1) , (10, 1), (8, -4) , and (2, -4). What is the area of the parallelogram
Margarita [4]
I think the area is 30 units
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4 years ago
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