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In a graph, you can use differential calculus to calculate the values of the highs and lows. You can eyeball them too. Say the equation of the curve is y = x^2 + x + 1. y' = 2x + 1. The max and min will occur at y' = 0, where x = -0.5. From visual, it happens at a min. The coordinates of the min are (-0.5, 0.75).

In Excel, use the max(cell range) or min(cell range) function to determine the min and max values.

In the real world, you can use a level to tell the horizon, then use an instrument to measure the angle from your location to the highs and lows, with respect to the horizontal reference. A positive angle means 'up' -- you are looking at a high. A negative angle means 'down' -- you are looking at a low. The angle-measuring instrument can be a quadrant or an inclinometer. Then you need to measure the distance on the horizon of the projection of the high or low to your location. For a building, the projection will be the front entrance door, for example. For a tree, the bottom of the trunk. For a mountain, that would require a laser ranging tool.

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14y ago

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