Let `(a,b)` and `(lambda,u)` be two points on the curve `y=f(x)`. If the slope of the tangent to the curve at `(x,y)` be ?

Let (a, b) and (lambda,mu) be two points on the curve y = f(x) . If the slope of the tangent to the curve at (x,y) be phi(x) , then int_(a)^lambda phi(x) dx is

Let (a,b) and (lambda,mu) be two points on the curve y=f(x). If the slope of the tangent to the curve at (x,y) be phi(x), then int_(a)^( lambda)phi(x)dx is

Let (a,b) and (lambda, mu) be two points on the curve y = f(x) . If the slope of the tangent to the curve at (x, y) be phi (x) , then int_(a)^(lambda) phi (x) dx is:

Consider the curve 2y=3-x^2 Find the slope of the tangent to this curve at (x_1,y_1) .

Find the slope of the tangent to the curve y=x^(3)-x at x = 2.

Find the slope of the tangent to the curve y= x^(3)-x at x=2

Find the slope of the tangent to the curve y = x^3- x at x = 2 .

Find the slope of the tangent to the curve y = x^3-x at x=2

The point on the curve y=2x^(2) , where the slope of the tangent is 8, is :