Differentiate the curve twice and then enter a value for x. If the answer is positive, the gradient is increasing at that point. If the answer is negative, the gradient is decreasing at that point. And if the answer is zero, the gradient is not changing.
If the gradient is a positive number the curve is increasing, and if the gradient is a negative number it is decreasing.
Graph it - if it's curving up then the gradient is increasing. OR take it's derivitive.
constant, decreasing and increasing
It shows weather the item you are talking about is increasing or decreasing.
It shows weather the item you are talking about is increasing or decreasing.
asthe current is continuosly changing in a uniform manner alternatively increasing and decreasing.
Marginal cost curve is u-shaped curve, this is due to law of variable proportion(return to factors), firstly, there is an increasing return (i.e, decreasing cost) then there is a stage of constant returns (i.e, constant cost) then lastly comes the stage of decreasing returns (i.e increasing cost), that`s why marginal cost curve first slopes downward and then slope upward and become u-shaped.
The gradient of the tangents to the curve.
Cosine
Overall "on average" it will increase between those points (as the y value of the greater x valued point is greater than the y of the lesser x valued point), but it could be a curve that has sections that increase and other sections that decrease.
Draw a tangent to the curve at the point where you need the gradient and find the gradient of the line by using gradient = up divided by across
Gradient to the curve at any point is the derivative of y = x2 So the gradient is d/dx of x2 = 2x. When x = 2, 2x = 4 so the gradient of the tangent at x = 2 is 4.