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prohojiy [21]
2 years ago
14

(HELP) A Boeing 747 airplane carries approximately 467 passengers. How many trips would it take the airplane to transport 100,00

0 people?
Mathematics
2 answers:
Finger [1]2 years ago
6 0
215. If you divide 100,000 by 467 you get 214.132. Since you can’t have .132 of a person you need to round up to 215
netineya [11]2 years ago
5 0

Answer:

You'll need to divide 100,000 by 467 which is 214.132, then round up so no one is left behind, so you would have to make <u>215 trips</u>

Step-by-step explanation:

I hope I helped ^-^

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Find a formula for the general term a n of the sequence assuming the pattern of the first few terms continues. { − 13/3 , 16/9 ,
bixtya [17]

a formula for the general term a n of the sequence assuming the pattern of the first few terms continues. { − 13/3 , 16/9 , − 19/27 , 22/81 , − 25/243 , ... } is (-1)^n\frac{13+3(n-1)}{3^n} .

<u>Step-by-step explanation:</u>

Here we have , the pattern of the first few terms continues. { − 13/3 , 16/9 , − 19/27 , 22/81 , − 25/243 , ... } . We need to find a formula for the general term a n of the sequence . Let's find out:

In this question there is no such technique , instead we have to use our brain to manipulate the pattern as :

1st term = − 13/3 = (-1)^1\frac{13 }{3^{1}}

2nd term = 16/9 = (-1)^2\frac{13+3(1)}{3^2}

3rd term = − 19/27 = (-1)^3\frac{13+3(2)}{3^3}

4th term = 22/81 = (-1)^4\frac{13+3(3)}{3^4}

5th term = − 25/243 = (-1)^5\frac{13+3(4)}{3^5}

nth term = (-1)^n\frac{13+3(n-1)}{3^n}

Therefore, a formula for the general term a n of the sequence assuming the pattern of the first few terms continues. { − 13/3 , 16/9 , − 19/27 , 22/81 , − 25/243 , ... } is (-1)^n\frac{13+3(n-1)}{3^n} .

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14 in

Step-by-step explanation:

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Answer:

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10×10×10×10×10

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8r - 3 = 5q --> q = (8r - 3)/5
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