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3 years ago

How many ways can the letters in “sympathetically” be arranged

Mathematics

1 answer:

Irina-Kira [14]3 years ago

7 0

The Editor

The Hindu

City....

January 10, 2018

Sub: Increasing Crimes In Children.

Sir:

I am writing to your esteemed self to express my deep concern

over the increasing crime among children. The incidents

of thefts, kidnapping, jewellery and purse snatching, mobile snatching,

eve-teasing are on the increase. There is an atmosphere of insecurity and fear

in the entire locality. No resident dares to go out after the dark. The most worrying

factor is most of these crimes are being done by the teenagers. These crimes

are the fallout of their unregulated and unmonitored overexposure to the

internet.

It really pains to see young children being caught by

police. Quite ironically, they belong to families with respectable background.

Being elders it is our moral responsibility to prevent the youngsters from

going astray. This is nothing but the effect of their exposure to violence on TV and internet. The schools, the parents, and the government must come together

to solve this problem. I have decided to bring the attention of the concerned

authorities to the problem through the medium of your esteemed newspaper. I am

hopeful that you will help me in sensitizing the concerned authorities, people

and organizations by publishing this letter in your reputed daily.

Thanking you.

Yours truly,

Radhika

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Step-by-step explanation:

0 x 10

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2 years ago

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3 years ago

Read 2 more answers

12n^3 + 16n^3 can someone please help me with this?

vodka [1.7K]

Answer:

$4n^{3} (3n^{2} + 4)$

Step-by-step explanation:

Assuming the problem is asking you to factor out the formula, it can be done easily by finding a common number with the two givens.

4 goes into both 12 and 16 evenly, so we will use this to factor. But that's not all, we have the n-variable to worry about.

Look at the n-variable exponents in the problem, take the highest power that can go be subtracted from both and use that. We have a $n^{5}$ and $n^{3}$ . Since 5 can't go into 3, we must use 3 to factor.

Our factoring variable will therefore be $4n^{3}$ . Now, use this to simply divide and get the answer:

$( 12n^{5} + 16n^{3} ) / 4n^{3} = 4n^{3}(3n^{2} + 4)$

So how did we get this? For the whole numbers, we have to divide: (12/4, 16/4). Next, we have to minus the exponents since we are dividing.

When dividing the 12 and 4, minus the $n^{5}$ and $n^{3}$ to get $n^{2}$ . Get rid of the $n^{3}$ term for the 16 and leave the 4. And there's your answer!