If `A={5^n-4n-1:ninNN}` and
`B={16(n-1):ninNN}`, then

A

A = B

B

`AcapB=phi`

C

`AsubeB`

D

`BsubeA`

Verified by Experts

Similar Questions

Explore conceptually related problems

If A= {x:x=4n+1,nle5 and n in N} and B= {3n:nle8 and nin N} then (A-B) is

Let A={x:x inNN},B={x:x in 2n,ninNN},C={x:x=2n-1, n in NN} and D= {x:x is a prime number} then____ BcapC is

Let A={x:x inNN},B={x:x in 2n,ninNN},C={x:x=2n-1, n in NN} and D= {x:x is a prime number} then____ C cap D is

Let A={x:x inNN},B={x:x in 2n,ninNN},C={x:x=2n-1, n in NN} and D= {x:x is a prime number} then____ A capC is

If .^(n+1)C_n=16 , then find n.

If for all ninNN and nge1 , then (3^(2^(n))-1) is always divisible by

If (15^(2n-1)+1) is divisible by 16, then show that (15^(2n+1)+1) is also divisible by 16.

If (a^(n)+b^n)/ (a^(n-1) +b^(n-1)) is the A.M. between a and b, then find the value of n.

7^(2n)+16n-1(n""inNN) is divisble by

Sum of the first n terms of the series 1/2+3/4+7/8+(15)/(16)+......... is equals to (a). 2^n-n-1 (b). 1-2^(-n) (c). n+2^(-n)-1 (d).None of these