## Filters

Clear All
As we know that the  term   in the binomial expansion of    is given by  Now let's assume  happens in the  term of the binomial expansion of  So, On comparing the indices of x we get, Hence the coefficient of the   in  is
As we know from Binomial Theorem, Here putting a = 3, we get,  Hence Proved.
If we want to prove that  is divisible by 64, then we have to prove that   As we know, from binomial theorem,  Here putting x = 8 and replacing m by n+1, we get, Now, Using This, Hence is divisible by 64.
Using Binomial Theorem, the expressions  and  can be expressed as , From Here, Now, Using this, we get
Using Binomial Theorem, the expressions  and  can be expressed as From Here, Now, Using this, we get
AS we can write 1.1 as 1 + 0.1, Hence,
As we can write 99 in the form 100-1
As we can write 101 in the form 100+1
As we can write 102 in the form 100+2
As 96 can be written as (100-4);
Given, The Expression:    the expansion of this Expression is,
Given, The Expression:    the expansion of this Expression is,
Given, The Expression:    the expansion of this Expression is,
Given, The Expression:    the expansion of this Expression is,
Given, The Expression:    the expansion of this Expression is,
Exams
Articles
Questions