Binomial coefficients relations and their problems

Binomial coefficients basic relation |Term independent | Pascal identity

Problems on Series Involving Binomial Coefficients & Their Properties

Problems on Series Involving Binomial Coefficients & Their Properties

Series Involving Binomial Coefficients & Their Properties

Series Involving Binomial Coefficients & Their Properties

Properties OF binomial coefficient ,questions on properties OF binomial coefficient

The exponent of a binomial exceeds that of another by 3. the sum of the binomial coefficients in expansions of both binomial taken together is 144. find the smaller of the two exponents.

In the expansion of (3^(-(x)/(4))+3^((5x)/(4)))^(n) the sum of the binomial coefficients is 256 and four xx the term with greatest binomial coefficient exceeds the square of the third coefficient then find 4x.

In the expansion of (3^(-(x)/(4))+3^((5x)/(4)))^(n), the sum of the binomial coefficients is 256and four xx the term withgreatest binomial coefficient exceeds the square of the third coefficient then find 4x.

Statement 1: Three consecutive binomial coefficients are always in A.P.Statement 2: Three consecutive binomial coefficients are not in H.P.or G.P.