" (iii) "a!=0" and "a times a=a rArr a=?

a ne 0 and a xx a =a rArr a= ?

Fill in the blanks : (i) overset rarr(tau) = overset rarr(r ) xx … (ii) overset rarr(L) = overset rarr(r ) xx …

Given that lim_(theta rarr 0) (sin theta)/theta = 1 and lim_(theta rarr 0) cos theta = 1 Evaluate lim_(theta rarr 0) (tan theta)/theta

lim_(x rarr 0) phi (x) = a^(3), a ne 0 , then lim_(x rarr 0) phi ((x)/(a)) is :

If lim_(x rarr0)phi(x)=a^(2), where a!=0, then what is lim_(x rarr0)phi((x)/(a)) equal to?

Evaluate lim_(x rarr 0) (e^(bx) - 1)/x and lim_(x rarr 0) (e^(ax) - 1)/x

If f(x) is an odd function and lim_(x rarr 0) f(x) exists, then lim_(x rarr 0) f(x) is

Given that lim_(x rarr 0) (a^x - 1)/x = log a and lim_(x rarr 0) (tan x)/x = 1 Evaluate lim_(x rarr 0) (2^x - 1)/x

Given that lim_(x rarr 0) (a^x - 1)/x = log a and lim_(x rarr 0) (tan x)/x = 1 Evaluate lim_(x rarr 0) (5^x - 1)/x