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f[x_]= (x2 x + 1)5; f''[1] 30 D[f[x] {x, 2}] /. x 1 , 30 {x, 2}f[x] /. x 1 30 g Derivative[2][f] g[1] 30 f[x_] = x3 g[1] 6

In a widescreen movie that is not taking up the full screen of the iPad, touching this button will zoom in a bit. Touching it again will zoom out. NOTE: You can also simply double-tap the screen to zoom in and fill the screen as well. Be aware that, just like on your widescreen TV, when you try to force a non-widescreen video into widescreen mode, sometimes you will lose part of the picture.

Here we have de ned a new function, g, as the second derivative of f. If f is changed, g will be the second derivative of the new function. Note the use of here. This is crucial if g is to re ect the change in f. In each of the rst three parts of this example, the second derivative is computed and then x is replaced by 1.

Mathematica computes derivatives of combinations of functions, sums, differences, products, quotients, and composites by memorizing the various rules. If we do not define the functions, we can see what the rules are.

Most full-length movies purchased from the iTunes store, and some that are converted for the iPad, will give you a s feature very much like you were watching a DVD on your home TV. Just bring up the controls for the video by tapping the screen, and then select Done. This will bring you back to the main page for the movie. Touch the s button in the upper right corner, and then scroll through to and touch the chapter you wish to watch.

Clear[f, g] D[f[x] + g[x], x] f '[x] + g'[x] D[f[x] g[x], x] g[x] f'[x] + f[x] g'[x] D[f[x]/g[x], x]//Together g[x]f'[x] f[x]g'[x] 2 g[x] D[f[g[x]], x] f '[g[x]] g'[x]

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Quotient rule. The derivative of a sum is the sum of the derivatives of its terms. This is the familiar product rule.

We can use Mathematica to investigate some basic theory from a graphical perspective. Rolle s Theorem guarantees, under certain conditions, the existence of a point where the derivative of a function is 0: Let f be continuous on the closed interval [a, b] and differentiable on the open interval (a, b) and suppose f(a) = f(b) = 0. Then there exists a number, c, between a and b, such that f ' (c) = 0. In other words, if a smooth (differentiable) function vanishes (has a value of 0) at two distinct locations, its derivative must vanish somewhere in between.

You can scroll through or flick through quickly to locate the scene or chapter that you wish to watch. You will also notice that to the far right of each chapter is the exact time (relative to the start of the movie) that the chapter begins.

EXAMPLE 13 Show that the function f ( x ) = ( x 3 + 2 x 2 + 15 x + 2)sin x satisfies Rolle s Theorem on the interval

Metric 6: Lack of Cohesion in Methods (LCOM) See Fig. 12-5.

[0, 1] and find the value of c referred to in the theorem. Since f is the product of a polynomial and a trigonometric sine function, f is continuous and differentiable everywhere. f[x_]=(x3 + 2 x2 + 15 x + 2) Sin[o x]; f[0] 0 f[1] 0 FindRoot[f'[c] 0, {c, 0.5}]

In addition to the chapter menu, mentioned previously, you can also quickly advance to the previous or next chapter in a movie by tapping the Rewind or Fast-Forward buttons. One tap moves you one chapter in either direction. NOTE: The s feature usually works only with movies that are purchased from the iTunes store. Movies that are converted and loaded on usually will not have chapters.

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Plot[{f[x], f[.640241]}, {x, 0, 1}]