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- A gradient is a measure of the slope or inclination of a line or a function1234. It is a vector whose components are the partial derivatives of the function with respect to its variables54. The gradient can be calculated by taking the tangent of the angle of the line or function1, and it indicates the direction and magnitude of the function's greatest rate of increase4.Learn more:✕This summary was generated using AI based on multiple online sources. To view the original source information, use the "Learn more" links.The gradient is the inclination of a line. The gradient is often referred to as the slope (m) of the line. The gradient or slope of a line inclined at an angle θ θ is equal to the tangent of the angle θ θ.www.cuemath.com/geometry/gradient-definition/The gradient is a measure of the slope of a line. It is the amount of vertical movement for each unit of horizontal movement to the right. The greater the gradient, the steeper the slope.www.bbc.co.uk/bitesize/topics/zdbc87h/articles/z4c…The meaning of GRADIENT is the rate of regular or graded ascent or descent : inclination.www.merriam-webster.com/dictionary/gradientGradient The gradient for a function of several variables is a vector-valued function whose components are partial derivatives of those variables. The gradient can be thought of as the direction of the function's greatest rate of increase.www.math.net/gradientgradient, in mathematics, a differential operator applied to a three-dimensional vector-valued function to yield a vector whose three components are the partial derivatives of the function with respect to its three variables.www.britannica.com/science/gradient-mathematics
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WEBLearn what is a gradient, how to calculate it for lines and curves, and how to use it to measure the variation of one quantity with another. Explore the properties, formulae and examples of gradient with Cuemath.
WEBLearn how to calculate the gradient of a line by dividing the change in height by the change in horizontal distance. See examples, interactive diagrams, and definitions of positive, negative, and zero gradient.
An Introduction to Gradient Definition in Geometry
WEBFeb 10, 2018 · Gradient is just a vector of partial derivatives. If you have a good grasp on the geometric meaning of the derivative, you are good. The relative size and the signs of the vector components (the x and y …
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