" Evaluate "lim_(x rarr1)((p)/(1-x^(p))-(q)/(1-x^(q)))" where "p,q in N

The value of lim_(x to 1) ((p)/(1-x^(p))-(q)/(1-xq)),p,q,inN, equals

The value of lim_(x to1)(p/(1-x^p)-q/(1-x^q)),p ,q , in N , equal (a) (p+q)/2 (b) (p q)/2 (c) (p-q)/2 (d) sqrt(p/q)

The value of lim_(x to1)(p/(1-x^p)-q/(1-x^q)),p ,q , in N , equal (a) (p+q)/2 (b) (p q)/2 (c) (p-q)/2 (d) sqrt(p/q)

The value of ("lim")_(xvec1)(p/(1-x^p)-q/(1-x^q)),p ,q , in N , equal (a)(p+q)/2 (b) (p q)/2 (c) (p-q)/2 (d) sqrt(p/q)

If lim_(x rarr 0) (1 + px)^(q/x) = e^(4), where p,q in N , then

If lim_(x rarr 0) (1+px)^(q//x) = e^(4) , where p, q, in N, then :

If lim_(x rarr0)(x+ln(sqrt(x^(2)+1)-x))/(x^(3))=(p)/(q) where p and q are coprimes then find the value of |p^(2)-q^(2)|

lim_(x rarr oo)((3)/(x))[(x)/(4)]=(p)/(q) find p+q

lim_(x rarr oo)(3)/(x) [(x)/(4)] =(p)/(q) find p and q

If lim_(x rarr a)(px+q)/(qx+p)=l and lim_(x rarr0)(px+q)/(qx+p)=m where p,q!=0 then lm is