If `log_ax =p & log_b(x^2) =q` then `log_xsqrt(ab)` is

If log_(a)(x)=p&log_(b)(x^(2))=q then log_(x)(sqrt(ab))

If log_b x=p and log_b y=q, then log_b xy=

If (log)_a x=p\ a n d(log)_b x^2=q ,\ t h e n(log)_xsqrt(a b) is equal to (where a ,\ b ,\ x in R^+-{1} )- a. 1/p+1/q b. 1/(2p)+1/q c. 1/p+1/(2q) d. 1/(2p)+1/(2q)

If log_a(ab)=x then log_b(ab) is equals to

If log_a(ab)=x then log_b(ab) is equals to

If log_a(ab)=x then log_b(ab) is equals to

If log_(a)(ab)=x then log_(b)(ab) is equals to

If log _(a)ab=x, then log_(b)ab is equal to

If log_(10) a= p and log_(10) b = q, then what is log_(10) (a^(p)b^(q)) equal to ?