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 x >0,l e th(x)={1/q ,ifx=p/q and 0,if x is i r r a t ion a l where p ,q >0 are relatively prime integers. Then prove that f(x) is continuous for all irrational values of xdot

For x >0,l e th(x)={1/q ,ifx=p/q0,ifxi si r r a t ion a l where p ,q >0 are relatively prime integers. Then prove that f(x) is continuous for all irrational values of xdot

For x >0,l e th(x)={1/q ,ifx=p/q0,ifxi si r r a t ion a l where p ,q >0 are relatively prime integers. Then prove that f(x) is continuous for all irrational values of xdot

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 p,q in N and 0,12=(p)/(q) where p and q are relatively prime then identify which of the following is incorrect

Prove that sqrt(p) + sqrt(q) is irrational, where p and q are primes.

Prove that sqrt(p)+sqrt(q) is an irrational,where p and q are primes.

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

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) .