The gradient, at any point P:(x, y, z), of a scalar point function Φ(x, y, z) is a vector that is normal to that level surface of Φ(x, y, z) that passes through point P. The magnitude of the gradient is equal to the rate of change of Φ (with respect to distance) in the direction of the normal to the level surface at point P.
Grad Φ, evaluated at a point P:(x0, y0, z0), is normal to the level surface Φ(x, y, z) = c passing through point P. The constant c is given by c = Φ(x0, y0, z0).
If you think of it as a hill, then the gradient points toward the top of the hill. With the same analogy, directional derivatives would tell the slope of the ground in a direction.
well i am assunming you mean 'm' in linear graphs. it means the gradient in the linear equation y=mx+c.
(-1.5,0) (1.5,0) what is the gradient?
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
A positive gradient goes uphill from left to right A negative gradient goes downhill from left to right
The gradient of a curve is the rate of change in the dependent variable relative to the independent variable.
say what
A graded change in the magnitude of some physical quantity or dimension
In physics, gradient refers to the rate of change of a physical quantity (such as temperature or pressure) in a particular direction. It represents how steeply a physical quantity changes over a distance. Mathematically, gradient is calculated as the change in the quantity divided by the distance over which the change occurs.
Concentration gradient.
1. meaning of physical needs?
it used in our practical life.. for ex. in hills r in mountains
The gradient of a physical quantity represents the rate at which the quantity changes in different directions in space. It provides information about the direction of the steepest increase of that quantity at a given point, as well as the magnitude of that increase.
What is the physical meaning of Operating Voltage of detector
If you think of it as a hill, then the gradient points toward the top of the hill. With the same analogy, directional derivatives would tell the slope of the ground in a direction.
Osmosis works with the concentration gradient, meaning that it involves the movement of water molecules from an area of low solute concentration to an area of high solute concentration in order to equalize the solute concentration on both sides of the membrane.
The physical meaning of time constant is when your component stops functioning briefly