Home
Class 12
MATHS
If (r+1)^(th) term is (3.5...(2r-1))/(r!...

If `(r+1)^(th)` term is `(3.5...(2r-1))/(r!) (1/5)^(r)`, then this is the term of binomial expansion-

A

`(1-2/5)^(1//5)`

B

`(1-2/5)^(-1//2)`

C

`(1+2/5)^(-1//2)`

D

`(1+2/5)^(1//2)`

Text Solution

Verified by Experts

The correct Answer is:
B
Promotional Banner

Topper's Solved these Questions

  • BINOMIAL THEOREM

    MOTION|Exercise Exercise - 2 (Level - II) (Multiple Correct ) (GENERAL TERM)|2 Videos
  • BINOMIAL THEOREM

    MOTION|Exercise Exercise - 2 (Level - II) (Multiple Correct ) (MIDDLE TERM )|2 Videos
  • BINOMIAL THEOREM

    MOTION|Exercise Exercise - 2 (Level - I) Objective Problems ( BINOMIAL THEOREM FOR ANY INDEX )|4 Videos
  • BASIC MATHEMATIC & LOGARITHM

    MOTION|Exercise Exercise - 4|4 Videos
  • CIRCLE

    MOTION|Exercise Exercise - 4 | Level - II (Previous Year | JEE Advanced|22 Videos

Similar Questions

Explore conceptually related problems

If r^(th) term of a series is (2r+1)2^(-r) then sum of its infinite terms is

If the r^(th) term of a series is 1+x+x^(2)+......+x^(r-1), then the sum of the first n terms is

Ratio of the 5^(th) term from the beginning to the 5^(th) term from the end in the binomial expansion of (2^(1//3)+(1)/(2(3)^(1//3)))^(10) is

(r+1)^(th) term in the expansion of (1-x)^(-4) will be

The ratio of the coefficient of terms (x^(n-r)a^(r) and x^(r)a^(n-r) is the binomial expansion of (x+a)^(n) will be:

If (r+1)^(th) term in the expasnion of (a^(3)/3-2/a^(2))^(10) contains a^(20) then the value of r is equal to

If r^(th) term in the expansion of ((x)/(3)-(2)/(x^(2)))^(10) contains x^(4), then find the value of r

If r^(th) term is the middle term in the expansion of (x^(2)-(1)/(2x))^(20), then (r+3)^(th) term is

If the coefficients of the rth, (r +1)th and (r + 2)th terms in the binomial expansion of (1 + y)^(m) are in A.P., then m and r satisfy the equation