lim_(xto0) (1-e^(2x) )/ln(1-x) নির্ণয় কর।
A.
B.
C.
D.
Explanation:

Related Questions (Any University/Year)
- দেখাও যে, lim_(x->0)(sqrt(1+2x)-sqrt(1-3x))/x=5/2
- যদি, y=1-x-x^2/(2!)-x^3/(3!)+....∞, z=-y-y^2/(2)-y^3/(3)-y^4/4....∞ হয়।তাহলে x এর মান কত?
- lim_(x->0)(sqrt(1-cos2x)/x) = কত?
- lim_(x->0) log(1+x)/x =?
- মান নির্ণয় কর-Lim_(x->pi/2)(sinx)^tanx
- lim_(x->∞)(3^x-3^-x)/(3^x+3^(-x)) এর মান কত?
- Lim_(x→0)(2-2cosx)/(x²)=?
- lim_(xto0) (sinx^2)/x=?
- lim_(x->0)(6^x-1)/x এর মান কোনটি?
- lim _(x -> 0) ((sin x)/x) ^ ((sin x)/(x - sin x))এর মান নির্ণয় কর।
- lim_(x->0)(sqrt(1+2x)-sqrt(1-3x))/x=?
- lim_(x->o) (tan2x)/(sin5x)
- f(x) = sin2x, g(x) = sin2x হলে-g(x)=f(x)lim_(x->0)f(X)/g(X)=0 int_0^(π/2)f(x)dx=1 নিচের কোনটি সঠিক?
- lim_(x->0)( tan^-1 (theta/2))/theta এর মান কত?
- lim_(x->pi/2) (1-sinx)/((pi/2-x)^2
- lim x -> ∞ (e ^ x + x) ^ (1/x) = 7
- Which of the following statement is /are correct ? (i) The number L is the limit of f(x) as xrarra if, given any in>0 , there exists a value of x for which |f(x)-L|<in (ii) The number L is the limit of f(x) as xrarra , if for every number , in>0 there exists a corresponding number delta>0 such that for all x, if 0<|x - a|< delta then |f(x)-L|<in. (iii) The number L is the limit of f(x) as xrarra , if f(x) gets closer to L as x approaches a. (iv) The number L is the limit of f(x) as xrarra , if the values of f(x) can be made as close as we like to L by making x sufficiently close to a ( but not equal to a) .
- lim_(h->0) (sin(x+h)^2-sinx^2)/h=?
- মান নির্ণয় কর: lim_(x->0)(tanx-sinx)/x^3
- lim_(x→0)(sin^-1 (2x))/x এর মান-