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24502500

Ans is 338350

The answer is 328350..and by the way.. it's again an awesome question from reckon.. keep doing this sir …we want more..thank you

328350

338350 ans

Using n*(n+1)(2n+1)/6… where n=99=total no. Of small squares. By 100*100grid

Ans is 338350…

Great initiative taken by you sir..level of question is as per the level of gate exam..

Thank you sir?

338350

It's easy for gate aspirants

Ans is 338350

1^2+ 2^2+……………………+100^2=338350

12600

338350 or 24502500

Sir, How answer will be 338350… Suppose we consider a square consist of 3 horizontal and 3 vertical line then clearly no. Of square will be 5…i.e 1sq+2sq=5….In your question square is consist of ? horizontal and ? vertical line so answer should be…1sq+……….99sq=328350

338350

Answer is 338350.

Summation…of 1^2….to 100^2= 100/6(2.100+1)+(100+1)=338350

ans is 328350

If notations are used for a particular square not for line then obviously my answer is wrong

338350

338350

338350 no of squares…

338350

338350 sum of squares formula

Good ques but not reckon level just formula based

338350

This 1 not be th gate 1 give us something valueable although u r good???

338350

Great video sir make videos on data interpretation also

sum of square up to hundred.

338350

338350

338350

338350,we get this pattern… sum of square of of terms.i.e 1^2+2^2+…………+N^2 = N(N+1)(2N+1)/6…solving it by takinh N=100 we get 338350 no. of squares

24502500

328350

Sir in the given 100 by 100 grid the 1,2,3……100 are the notation of lines…in which only 99 columns and 99 rows……

Ex.. For making a 3 by 3 square we need 4 vertical and 4 horizontal line……

So in this way in the given question there are 99 column and rows than…by 1²+2²+3²……99²

We get 328350…if I am wrong…than plz explain