If `p=s/((1+k)^n),\ t h e n\ n\ ` equals a.`logs/(p(1+k))` b. `(log(s//p))/("log"(1+k))` c.`(logs)/(logp(1+k))` d. `(logp(1+k))/("log"(s//p))`

If p=(s)/((1+k)^(n)), then backslash n backslash equals a.(log s)/(p(1+k)) b.(log(s/p))/(log(1+k)) c.(log s)/(log p(1+k))d .(log p(1+k))/(log backslash(s/p))

If y^r=(n !^(n+r-1)C_(r-1))/(r^n),w h e r en=k r(k is contstant), then ("lim")_(rvecoo)y is equal to (a) (k-1)(log)_e(1+k)-k (b) (k+1)(log)_e(1-k)+k (c) (k+1)(log)_e(1-k)-k (d) (k-1)(log)_e(1-k)+k

If n >1,t h e np rov et h a t 1/((log)_2n)+1/((log)_3n)++1/((log)_(53)n)=1/((log)_(53 !)n)dot

If n >1,t h e np rov et h a t 1/((log)_2n)+1/((log)_3n)++1/((log)_(53)n)=1/((log)_(53 !)n)dot

If x=log_(k)b=log_(b)c=(1)/(2)log_(c)d, then log_(k)d is equal to

10^(log_p(log_q(log_r(x))))=1 and log_q(log_r(log_p(x)))=0 , then 'p' is equals

10^(log_p(log_q(log_r(x))))=1 and log_q(log_r(log_p(x)))=0 then 'p' equals

If y^r=(n !^(n+r-1)C_(r-1))/(r^n),w h e r en=k r(k is contstant), then ("lim")_(rvecoo)y is equal to (a)(k-1)(log)_e(1+k)-k (b)(k+1)(log)_e(1-k)+k (c)(k+1)(log)_e(1-k)-k (d)(k-1)(log)_e(1-k)+k