Find the values of `a,b` and `c` so that `lim_(x->0) {ae^x-bcosx+ce^-x}/(x*sinx)=2`

Find the values of a,b and c so that lim_(x rarr0)(ae^(x)-b cos x+ce^(-x))/(x*sin x)=2

Find the constant a, b and c such that lim_(x->0)(axe^x-blog(1+x)+cxe^(-x))/(x^2sinx) = 2

Find the constant a, b and c such that lim_(x->0)(axe^x-blog(1+x)+cxe^(-x))/(x^2sinx) = 2

Find the values of a and b in order that lim_(x->0) (x(1+a cos x)-b sinx)/x^3=1 [using L' Hospital' srule].

Find the values of a and b in order that lim_(x->0) (x(1+a cos x)-b sinx)/x^3=1 [using L' Hospital' srule].

Find the values of a and b in order that lim_(x->0) (x(1+a cos x)-b sinx)/x^3=1 [using L' Hospital' srule].

Find the values of a and b in order that lim_(x->0) (x(1+a cos x)-b sinx)/x^3=1 [using L' Hospital' srule].

यदि lim_(xrarr0)(ae^x-b cos x + ce^(-x))/(xsinx )=2 ,तब a+b+c=

If lim_(xrarr0)(ae^x-b cos x + ce^(-x))/(xsinx )=2 ,then a+b+c=