If `p,q in N and 0,1bar2=p/q` where p and q are relatively prime then identify which of the following is incorrect

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

If the value of lim_(x->0)( ((3/ x)+1)/((3/x)-1))^(1/x) can be expressed in the form of e^(p/q), where p and q are relative prime then find the value of (p+q) .

For let h(x)={1/q if x=p/q and 0 if x is irrational where p & q > 0 are relatively prime integers 0 then which one does not hold good?

For let h(x)={1/q if x=p/q and 0 if x is irrational where p & q > 0 are relatively prime integers 0 then which one does not hold good?

If sum _( k =1) ^(oo) (k^(2))/(3 ^(k))=p/q, where p and q are relatively prime positive integers. Find the value of (p-q),

If sum _( k =1) ^(oo) (k^(2))/(3 ^(k))=p/q, where p and q are relatively prime positive integers. Find the value of (p+q),

If sum _( k =1) ^(oo) (k^(2))/(3 ^(k))=p/q, where p and q are relatively prime positive integers. Find the value of (p+q),

For let h(x)={(1)/(q) if x=(p)/(q) and 0 if x is irrational where p&q>0 are relatively prime integers 0 then which one does not hold good?

Let f(x)={(0 , x "is irrational"),(2/(2q^(3)-q^(2)+q+sin^(2)q+5) , if x=p/q ("rational")):} (where HCF (p,q)=1,p,q,gt0 ) and f(x) is defined AAxgt0 then which of the following is/are incorrect?