It is the difference in concentration (molecules of a solute per volume of solution) between two locations. Because of the motion of molecules, they are said to diffuse (move, spread) from an area of greater concentration to an area of lesser concentration. Some molecules are always moving in the opposite direction, but the overall trend is "down" the gradient until equilibrium is established between the two regions. And, generally, the larger the gradient or difference, the faster the rate of the diffusion.
The answer depends on the gradient of WHAT!
concentration gradient
The steepness of the gradient, the size of the molecules or ions diffusing, and the temperature of the system all have an impact on the concentration gradient.
The gradient of an acceleration-time graph represents the rate at which the acceleration is changing over time. If the gradient is positive, it indicates an increase in acceleration, while a negative gradient indicates a decrease in acceleration. A horizontal line on the graph would represent a constant acceleration, where the gradient is zero.
A steep gradient will force the water to flow downhill faster.
find the gradient
The answer depends on the gradient of WHAT!
basically the reciprocal of the original lines gradient is going to be the gradient for the perpendicular line (remember the signs should switch). For example if i had a line with the gradient of 3, then the gradient of the perpendicular line will be -1over3. But if the line had the gradient of -3, then the line perpendicular to that line will have the gradient 1over3.
(-1.5,0) (1.5,0) what is the gradient?
these tiles are gradient.
Danube river 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
Gradient= Vertical gain / Horizontal distance Hope this helps ;P
The gradient of the line was two-thirds.
Probably an incorrect spelling of voltage gradient.
Gradient Analytics was created in 1996.
A pressure difference is also known as a pressure gradient.