Answer: Deposition
Explanation:
I think its deposition because deposition drops all kind of stuff everywhere.
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Although the FAFSA4caster can be accessed anytime, when is it best for a
student and his or her parents to use it?
Answer: it's something juniors year of high school
Explanation: I just finished a test as u read this and I got it right
You're welcome btw
Answer:
During a student's junior year of high school
Explanation:
(APEseX)
Katarina has an engineering degree and wants to help Pioneer a new, electric tram system in her City. With her education, what company in the transportation and logistics cluster might be interested in hiring her?
A. an airline manufacturing company looking for a sales representative
B. a large warehousing company in need of a logistical engineer
C. a state transportation agency interested in building new infrastructure
D. a large port in need of a marine cargo inspector
Answer: C
Explanation: it says Katarina wants to make a new electric tram in her city, so if she worked for a state transportation agency, she may have the chance to do that.
7 × 2 ×3×8×9×10
[tex]54.659[/tex]
At LaGuardia Airport for a certain nightly flight, the probability that it will rain is 0.13 and the probability that the flight will be delayed is 0.06. The probability that it will rain and the flight will be delayed is 0.01. What is the probability that the flight would leave on time when it is raining? Round your answer to the nearest thousandth.
Answer:
.12
Explanation:
Probability that it will rain: .13Probability that the flight will leave on time: 1-.06=.94.13x.94=.12The probability that the flight would leave on time when it is raining is 0.853.
What is probability?Probability is a part of mathematics, which calculate the chance of happening of any event.
The probability is assigned as A and B.
[tex]P \dfrac{A}{B} =\dfrac{ P(A and B)}{P(B)}[/tex]
When not raining on time
[tex]\dfrac{0.81 }{ (1 - 0.05)} = 0.853[/tex]
Thus, the probability that the flight would leave on time when it is raining is 0.853.
Learn more about probability
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