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Ratling [72]
4 years ago
9

At the airport entry​ sites, a computer is used to randomly decide whether a​ traveler's baggage should be opened for inspection

. If the chance of being selected is 1313​%, can you model your chance of having your baggage opened with a Bernoulli​ model? Check each of the conditions specifically. Trials are Bernoulli if the following three conditions are met. 1. There are only two possible outcomes​ (called success and​ failure) for each trial. 2. The probability of​ success, denoted​ p, is the same on every trial. 3. The trials are independent. Let the act of inspecting a baggage be a trial. Are there only two possible​ outcomes?
Mathematics
1 answer:
Lilit [14]4 years ago
3 0

Answer:

Yes, you can model using Bernoulli model and Yes there are only 2 possible outcomes.

Step-by-step explanation:

Checking Conditions:

1. There are only 2 possible outcomes

You either open a bag for inspection OR you don't

2. The probability of success (opening a bag) is 12% regardless of how many trials there are. THe probability doesn't change later or sooner.

3. The trials are independent of each other. It doesn't matter whether the previous person's bag was opened or not. Doesn't depend on previous event that happened. So trials are independent.

Thus, we can use a Bernoulli Model here.

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A city has a population of 350000 the population has decreased by 30% in the past ten years what was the population Of the city
FromTheMoon [43]

Answer:

30% x 350000 + 105000

Step-by-step explanation:

30

100

(350000)

=(

30

100

)(

350000

1

)

=(

3

10

)(

350000

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)

=

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(10)(1)

=

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A person standing 213 feet from the base of a church observed the angle of elevation to the church's steeple to be 33 ∘ .
solniwko [45]

Complete Question

A person standing 213 feet from the base of a church observed the angle of elevation to the church's steeple to be 33 ∘. Find the height of the church

Answer:

138.3 ft

Step-by-step explanation:

We solve this question above using using the Trigonometric function of Tangent.

tan θ = Opposite/Adjacent

Where:

Opposite = Height of the church = x

Adjacent = Distance for the base of the church = 213ft

Angle of elevation θ = 33°

Hence:

tan 33 = x /213 ft

Cross Multiply

x = tan 33 × 213 ft

x = 138.32381735 ft

x = Opposite Approximately = 138.3 ft

Therefore, the height of the church = 138.3 ft

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5 - 5

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