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It is known that, near the surface of the earth, a body falls with acceleration 2 (due to gravity) of about 32 ft./sec. . If we let h(t) be the height of the object at time t (measured in seconds), then our information is that h (t) = 32. Observe the minus sign to indicate that height is decreasing. Now we will do some organized guessing. What could h be It is some function whose derivative is the constant 32. Our experience indicates that polynomials decrease in degree when we differentiate them. That is, the degree goes from 5 to 4, or from 3 to 2. Since, h is a polynomial of degree 0, we therefore determine that h will be a polynomial of degree 1. A moment s thought then suggests that h (t) = 32t. This works! If h (t) = 32t then h (t) = [h (t)] = 32. In fact we can do a bit better. Since constants differentiate to zero, our best guess of what the velocity should be is h (t) = 32t + v0 , where v0 is an undetermined constant. Now let us guess what form h(t) should have. We can learn from our experience in the last paragraph. The antiderivative of 32t (a polynomial of degree 1) should be a polynomial of degree 2. After a little fiddling, we guess 16t 2 . And this works. The antiderivative of v0 (a polynomial of degree 0) should be a polynomial of degree 1. After a little fiddling, we guess v0 t. And this works. Taking all this information together, we find that the antiderivative of h (t) = 32t + v0 is h(t) = 16t 2 + v0 t + h0 . ( ) free barcode fonts for microsoft office Barcode in Excel
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