Answer: options are
15
15 1/2
16
16 1/2
Step-by-step explanation:
10 1/9 + 5 14/15
91/9 + 89/15
722/45
I hope that's help:)
Please if you have question ask
13.85 pounds
14.25 pounds
15.55 pounds
16.25 pounds
Answer:the answer would be 75
Step-by-step explanation:If you divide 105 by 7 you get 15 which mean there are 15 strawberries per box so just take 15 times 5 to get your answer -hope this helps!
Answer:
(x-4)(x-3)
Step-by-step explanation:
x^2+12=7x move the 7x to the other side
x^2-7x+12
(x-4)(x-3)
B. 460 mph
C. 600 mph
D. 680 mph
The probability that the flight would be delayed when it is not raining is 12.15%.
Since at LaGuardia Airport, for a certain nightly flight, the probability that it will rain is 0.19 and the probability that the flight will be delayed is 0.15, while the probability that it will not rain and the flight will leave on time is 0.74 , to determine what is the probability that the flight would be delayed when it is not raining, the following calculation must be performed:
Therefore, the probability that the flight would be delayed when it is not raining is 12.15%.
Learn more in brainly.com/question/795909
To find the probability that the flight would be delayed when it is not raining, we can use conditional probability. The probability that the flight will be delayed given that it is not raining can be calculated using the formula: P(delayed | not raining) = P(delayed and not raining) / P(not raining). We are given the values for these probabilities and can calculate the answer as approximately 0.914.
To find the probability that the flight would be delayed when it is not raining, we can use conditional probability. The probability that the flight will be delayed given that it is not raining can be calculated using the formula:
P(delayed | not raining) = P(delayed and not raining) / P(not raining)
We are given that P(delayed and not raining) = 0.74 and P(not raining) = 1 - 0.19 = 0.81. Substituting these values into the formula:
P(delayed | not raining) = 0.74 / 0.81 ≈ 0.914. Therefore, the probability that the flight would be delayed when it is not raining is approximately 0.914.
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