Let the coefficients of three consecutive terms \( T_{r},T_{r+1} \) and \( T_{r+2} \) in the binomial expansion of \( (a+b)^{12} \) be in a G.P., and let \( p \) be the number of all possible values of \( r \). Let \( q \) be the sum of all rational terms in the binomial expansion of \( \left(\sqrt[4]{3}+\sqrt[3]{4}\right)^{12} \). Then \( p+q \) is equal to:
