Consider the function `f(x)= sin x`. We are interested in `lim_(x->pi/2) sin x`,where the angle is measured in radians.

Consider the function f (x) = sin x. To evaluate lim_(xrarr pi/2) sin x,where the angle is measured in radians.

Consider the function f(x)=x sin (pi/x) . What value must we give f(0) in order to make the function continuous everywhere?

lim_(x rarr pi/2) [sin x] is :

Consider the function f(x)=x"sin"pi/x . What value must we give f(0) in order to make the function continuous everywhere?

Statement 1 lim_(x to pi//2)(sin(cot^(2)x))/((pi-2x)^(2))=1/2 Statement 2: lim_(theta to 0)(sin theta)/(theta)=1 and lim_(theta to 0)(tan theta)/(theta)=1 , where theta is measured in radians.

Statement 1 lim_(x to pi//2)(sin(cot^(2)x))/((pi-2x)^(2))=1/2 Statement 2: lim_(theta to 0)(sin theta)/(theta)=1 and lim_(theta to 0)(tan theta)/(theta)=1 , where theta is measured in radians.

Statement 1 lim_(xtopi//2)(sin(cot^(2)x))/((pi-2x)^(2))=1/2 Statement 2: lim_(theta to 0)(sin theta)/(theta)=1 and lim_(theta to 0)(tan theta)/(theta)=1 , where theta is measured in radians.

Prove that Lim _( xto 0) ( sin x) /( x ) =1 ( x being measured in radians )

Consider the function f(x)=((ax+1)/(bx+2))^(x) , where a,bgt0 , the lim_(xtooo)f(x) is