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Changing Your Default Mail Account (Sent From)

The Derivative command can also be used to construct partial derivatives. Suppose f is a function of k variables, x1, x2, . . . , xk. nf Derivative[n1, n2,..., nk][f] gives the partial derivative n n where x1 x2... nk xk 1 2 n1 + n2 + ... + nk = n. It returns a pure function (see the appendix) that may then be evaluated at . [x1, x2,..., xk]

Draft answer TL Send participation msg before 7:15

EXAMPLE 3 (Continuation of Example 2)

If you have multiple e-mail accounts set up on your iPad, you should set one of them usually, the one you use most as your Default Account. When you simply select the Compose from the E-mail screen, the default account is always chosen. Follow these steps to change the e-mail account you send from by default.

Although the command D can be used to evaluate partial derivatives at a given point, Derivative is perhaps a bit more convenient.

EXAMPLE 4 Let f(x, y) = x3 sin y. Evaluate fxy at the point (2, ).

Tap the Default Account option, and you will see a list of all your e-mail accounts. Tap the one you wish to use as your Default Account choice. When you are done, touch the Mail, Contacts button to return to the Mail settings menu.

f[x_, y_] = x3 Sin[y]; D[f[x, y], x, y] /. {x 2, y o} 12 Derivative[1, 1][f][2, o] 12

Submit answer by 10:15

f[x_, y_] = x Exp[x y]; D[f[x, y], x] x y + x y x y D[f[x, y], y] x y x2 D[f[x, y], {x, 2}] 2 x y y + x y x y2 D[f[x, y], {y, 2}] x y x3 D[f[x, y], x, y] 2 x y x + x y x2 y

10.2 The partial derivatives of f(x, y) are defined by the following limits:

You may notice a little sound effect every time you send or receive e-mail. What you hear is the default setting on your iPad. If you would like to disable this or adjust it, you do so in the Settings icon. 1. 2. 3. 4. Tap your Settings icon. Tap General in the left column. Tap Sounds in the right column. You will see various switches to turn on or off sound effects. Tap New Mail and Sent Mail to adjust the ON or OFF options.

h 0

Fig. 2-19

Compute the derivatives of f ( x , y) = ln( x 2 + y3 ) using the definition and verify using the Mathematica D command.

Note: At the time of writing, the user is not able to change the sounds associated with these functions. Adjustable sounds and tones may be added in future software updates.

2 2 2 10.4 Verify that u = e a k t sin kx is a solution of the heat equation: u = a 2 u . t x 2

u[x_, t_] = Exp[ a2 k2 t] Sin[k x]; lhs = D[u[x, t], t] a2 a2 k2 t k2 Sin [k x] rhs = a2 D[u[x, t], {x, 2}] a2 a2 k2 t k2 Sin [k x] lhs rhs True

To get to the Advanced options for each email account, follow these steps: 1. 2. 3. Touch the Settings icon. Touch Mail, Contacts, Calendars in the left column. Touch an e-mail address listed under Accounts in the right column. At the bottom of the mail settings pop-up window, tap the Advanced button to bring up the Advanced dialog.

3. Draw a data ow diagram for the simple library problem. See Fig. 2-20.