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gladu [14]
3 years ago
8

The height reached by amal's rocket was 1/4 of the height reached by min's rocket. Amal's rocket REAched a height of 15 meters.

Which equation could be used to find the height reached by min's rocket
Mathematics
1 answer:
Iteru [2.4K]3 years ago
5 0
To solve this problem you must keep on min the information given in the problem shown above:

 1- You have that
<span>
 - The height reached by amal's rocket was 1/4 of the height reached by min's rocket.
 - Amal's rocket REAched a height of 15 meters.
</span>
 2. Therefore, let's call "x" to the <span>height reached by min's rocket. Then, you have:
</span>
 (1/4)x=15
 x/4=15

 <span> Which equation could be used to find the height reached by min's rocket?
</span>
 The answer is:  x/4=15
 
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A. Every month Population will increase by a factor of 0.84%.

B.  Every 3 months Population will increase by a factor of 2.5%.

C. Increase in population in every 20 months is 10% + 6.72% = 16.72%.

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

Here, we have  number of employees in a company has been growing exponentially by 10% each year. So , If we have population as x in year 2019 , an increase of 10% in population in 2020 as  x + \frac{x}{100}\times10 which is equivalent to \frac{11x}{10}.

<u>A.</u>

For each month: We have 12 months in a year and so, distributing 10% in 12 months would be like \frac{10}{12}  = 0.84 . ∴ Every month Population will increase by a factor of 0.84%.

<u>B.</u>

In every 3 months: We have , 12 months in a year , in order to check for every 3 months  \frac{12}{3} = 4 and Now, Population increase in every 3 months is \frac{10}{4}  = 2.5.  ∴ Every 3 months Population will increase by a factor of 2.5%.

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So , increase in population in every 20 months is 10% + 6.72% = 16.72%.

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3 years ago
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