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  2. A gradient is a measure of how steep a slope is123.Examples of a gradient are123:
    • The gradient of a line inclined at an angle of (45^0 ) is 1
    • The gradient of a line joining the points(0, 3) and (1, 5) is 2
    • The gradient of the tangent to the curve (y = x^2 + x + 3 ) is (2x + 1)
    • The gradient of a triangle with a height of 6 and a width of 2 is 3
    • The gradient of a slope that increases by 1 metre for every 100 metres along the ground is 0.01
    Learn more:

    Examples. The gradient of a line inclined at an angle of \(45^0 \) is \(m = tan 45^0 = 1 \) The gradient of a line joining the points(0, 3) and (1, 5) is \(m = \frac{5 - 3}{1 - 0} = \frac{2}{1} = 2 \) The gradient of the tangent to the curve \(y = x^2 + x + 3 \) is \(\frac{d}{dx}.y = \frac{d}{dx}.(x^2 + x + 3)\) =\( 2x + 1 + 0 = 2x + 1 \)

    www.cuemath.com/geometry/gradient-definition/

    gradient = height ÷ width; Example. The triangle goes from 2 to 8 on the (text{y})-axis, so has a height of 6. It goes from 1 to 3 on the (text{x})-axis, so has a width of 2.

    www.bbc.co.uk/bitesize/guides/zy2xsg8/revision/3
    The gradient refers to the change rate or how steep a slope is. Take for instance a gradient of slope that is 1 in 100 (1:100) A 1:100 slope means that for every 100 metres along the ground, the slope height increases or decreases by 1 metre. A 1:0.5 slope means that for every 1 metre along the ground, the slope height increases by 0.5 metres.
    www.ths-concepts.co.uk/how-to-calculate-gradients/
     
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  5. WEBIn this mini-lesson, we shall explore the world of the gradient, by finding answers to questions like what is a gradient, what is a directional derivative, and understanding the properties of gradients with examples.

  6. A simple example of using the gradient theorem

    WEBAn example of using the gradient theorem to calculate the line integral of a conservative, or path-independent, vector field.

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  8. Gradient (Slope) of a Straight Line - Math is Fun

    WEBThe Gradient (also called Slope) of a line shows how steep it is. Calculate. To calculate the Gradient: Divide the change in height by the change in horizontal distance. Have a play (drag the points): Examples: Positive

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