Nice Algebra Math Simplification | Find the value of a and b 👇

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[@ichdu6710]

You forget to say, that the values of a and b must be integers, otherwise you have an infinite set of solutions.

[@pattiekrohn4853]

I did not know you could do that with the difference of two squares. Lovely! Thank you!

[@satyadev3848]

very intresting video

[@harikishan1900]

Very well explained

[@Maheshkumar-cw6un]

nice explanation

[@user-fz8rm8sy9m]

25 и 24

[@aruntiwari5714]

It's very nice to see this video

[@user-tc9cb8zh7b]

All cases are justified by their solution,very good

[@arvindkulkarni6580]

Perfect solution in such less time

[@manojchaugule794]

good💯💯

[@user-fh2pj3uu6k]

A=9.9 B=7

[@manojchaugule794]

value of a and b is right answer

[@harshpathak2359]

Your voice is too good ma'am

[@sitarsbi]

Manakanakku 25 and 24

[@user-qf8sq5vq8h]

Решаем методом устного счета.
a=7
b=0.

[@LaxmanKumar-yi4cv]

❤❤

[@michallesz2]

a^2 - b^2 =49
a=7 , b=0 a=V50 , b=1 a=V53 , b=2 a=V58 , b=3 a=V65 , b=4 a=V74 , b=5 a=V85 , b=6

[@juergenilse3259]

There are (except order of factors92 possibilities to write 49 as product of 2 factors:
49=49*1
49=7*7
And according to3..binomminal formula, we have:
a^2-b^2=(a+b)*(a-b)
Since a+b is bigger oder the same as ab for naturalnumbers a and b,we have the possibiities
a+b=49 and a-b=1 and a+b07 and a-b=7.. The first possibilitiy lleads to a=25 and b=24, the second possibilit leads to a=7 and b=0..

[@sitarsbi]

Divide 49 by 2 we get 24 reminder 1 so 25 and 24 are the answer......(A+1) square minus a square=2a+1=a+(a+1)...so dividing the given odd number by two we get the answer by manakanakku.....for eg. A Square minus B square=121 means a=61 and b =60

[@prollysine]

a^2-b^2=49*1 , (a"b)(a-b)=49*1 , a+b+a-b=49+1 , 2a=50 , a= 25 , a-b=1 , b=a-1 , b=25-1=24 ,
test, 25^2-24^2=625-576 , 625-576=49 , OK ,

[@no-sz8gr]

"a" and "b" are not specified to be integers

[@serajmd3256]

a=[(s²+49)/2s]
b=[(s²-49)/2s]
s≠0
Yaha par tum s kuch bhi le sakte ho
For example
s=3
Then
a=[(3²+49)/2×3]
a=29/3
b=[(3²-49)/2×3]
b=-20/3
Now
a²-b²=49
(29/3)²-(20/3)²=49
1241/9=49
49=49
Tum bhi chaho to s ki jagah par koi bhi number rakh kar dekh sakte ho