mx^(2)+(n)/(m)=1-2x

If x is nearly equal to 1, the (mx^(m)-nx^(n))/(m-n)=

Prove that the integral values of m for which the roots of the equation mx^(2)+ (2m-1)x+(m-2)=0 are rational are given by the expression n(n+1) , where n is integer.

If x is nearly equal to 1, then: (mx^(m)-nx^(n))/(m-n) equals:

If lim_(x to 0) (1)/(x^(2)) (e^(2mx) = e^(x) - x) = (3)/(2) then the value of m is _____

If lim_(x to 0) (1)/(x^(2)) (e^(2mx) - e^(x) - x) = (3)/(2) then the value of m is _____

If (x-3) is a factor of p(x)=x^(3)-mx^(2)+(m+1)x-12 find the value of 'm'

Show that Lt_(xto0)(1-cos2mx)/(sin^(2)nx)(m,ninz)=2(m/n)^(2)

If (x^(2)-4) is a factor of (mx^(3)-x^(2)-2x+n) ,then find the value of (2m+n)

lim_ (x rarr0) [(1-cos mx) / (1-cos nx)] = (m ^ (2)) / (n ^ (2))

If the equation mx^(2)+mx+1=-4x^(2)-x has equal roots, then the values of m are