[(q-p)/(10)]" is,(where "[.]

If the ratio of the coefficient of x^(10) in (1-x^(2))^(10) and term independent of x in (x-2/x)^(10) is p/q (where p and q are relative prime numbers) then q/8-p is

lim _(xtooo)3/x [(x)/(4)]=p/q where [.] denotes greatest integer function), then p+q (where p,q are relative prime) is:

lim _(xtooo)3/x [(x)/(4)]=p/q where [.] denotes greatest integer function), then p+q (where p,q are relative prime) is:

If A=[(2,3),(1,0)]=P+Q , where P is symmetric and Q is skew-symmetric, then find the matrix P.

0.9 + 0.99 + 0.999 + ……. up to 51 terms = 51 - (1)/(p)(1-(1))/(10^(q)) where p, q in N then find the value (p + q)/(15) .

0.9 + 0.99 + 0.999 + ……. up to 51 terms = 51 - (1)/(p)(1-(1))/(10^(q)) where p, q in N then find the value (p + q)/(15) .

Which among the following can be expressed as (10p + q) (10q + p), where p and q are integers ?

Express 0.bar(6)" in the form of (p)/(q) , where p & q are integers and q!=0"