If `0.1bar(25)=p/q` form and `p/q in Q` then `(q-p)` is a

1.25 in p/q form

express 0.1bar25 in the form of p/q .

1.bar(27) in the form (p)/(q) is equal to

Representation of 0.bar(2341) in the form p //q , where p and q are integers, q cancel(=)0 , is

Express 0.2bar(35) in the form p/q where p and q are integers and q ne 0 .

Show that 0 .2353535 …= 0.bar (235) can be expressed in the form (p)/(q) where p and q are integers and q ne 0

If p,q in N and 0.1bar2=p/q where p and q are relatively prime then which of the following is incorrect?

Express 0.bar(5) in the form of (p)/(q) .

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