Rename Digisign Justification with airSlate SignNow

Pack numbers text

hello friends my name is Tushar and today I'm going to discuss the question text justification so the question is given a list of words and a limit or number of characters you can print on every line how do you arrange this words or multiple lines such that the number of empty spaces is evenly distributed so here I have five strings - char Roy likes to code and the width of my screen is 10 so I can have only ten characters on my every line so how do I arrange this words or multiple lines such that the number of empty spaces is evenly distributed first let's look at a greedy way of doing this so the greedy ways is that put as many words as possible on each line and if the next word cannot fit in this line go to the next line and continue the process so so the greedy arrangement for this strings for this list of strings will be too short space and then draw so this is total of 10 characters so we go to the next line likes - this is total of eight characters so we go to the next line code let's look at another alternate arrangement - char row I likes to code so we have two arrangements and so now that now the question is which of this arrangement distributes the empty spaces evenly over multiple lines so let's see how many empty spaces we have on each line so this is total of 10 characters this empty space does not count because this is used to separate two words so this has zero empty space because the total length here is 10 this has two empty space because the total length from here to here is eight five six seven eight and this has six empty spaces because force four characters and then turn empty spaces let's look at this arrangement this is six so this has four empty spaces this is three four five six seven eight nine so this is one empty space and this is two three four five six seven so this is three empty space so if you just add up the empty spaces on each of this so this is nine and this is this is eight and this is also eight so this doesn't help because the sum of empty spaces or multiple lines for both the Arrangements is same so let's do another thing let's try to do the square of sum of the square of the empty spaces so then our thing is zero squared plus two squared plus six square and this is four squared plus one squared plus three squared so this is four plus 36 so this is 40 and this is 16 plus one plus nine so this is 26 so here this arrangement is bad it better than this arrangement because this number is less than this number so we are...