Home
Class 12
MATHS
Let the sum sum(n=1)^(9)1/(n(n+1)(n+2)) ...

Let the sum `sum_(n=1)^(9)1/(n(n+1)(n+2))` written in the rational form be `p/q` (where p and q are co-prime), then the value of `[(q-p)/10]` is (where [.] is the greatest integer function)

Promotional Banner

Similar Questions

Explore conceptually related problems

Find the value of sum_(n=8)^100[{(-1)^n*n)/2] where [x] greatest integer function

Let the sum sum _( n =1) ^(9) (1)/(n ( n +1) ( n +2)) written in its lowest terms be p /q. Find the value of q-p.

Let S=sum_(r=1)^(117)(1)/(2[sqrtr]+1) , when [*] denites the greatest integer function and if S=(p)/(q) , when p and q are co-primes, the value of p+q is

Let S=sum_(r=1)^(117)(1)/(2[sqrtr]+1) , when [*] denites the greatest integer function and if S=(p)/(q) , when p and q are co-primes, the value of p+q is

Let S=sum_(r=1)^(117)(1)/(2[sqrtr]+1) , when [*] denites the greatest integer function and if S=(p)/(q) , when p and q are co-primes, the value of p+q is

Let S=sum_(r=1)^(117)(1)/(2[sqrtr]+1) , when [*] denites the greatest integer function and if S=(p)/(q) , when p and q are co-primes, the value of p+q is

The value of sum_(n=1)^(oo)(1)/((3n-2)(3n+1)) is equal to (p)/(q), where p and q are relatively prime natural numbers.Then the value of (p^(2)+q^(2)) is equal to

Is zero a rational number? Can it be written in the form p/q , where p and q are integers and q ne 0 ?