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Each time a value of F is computed, Mathematica performs several integration by parts evaluations. Now imagine that many different values of F are needed, for example in the instruction

v = Table[2k 1, {k, 1, 8}]

Fig. 2-4

contacts or calendar items in your Exchange or Google account and do not want to duplicate them. 12. If you turned on the sync for Mail, Contacts, and Calendars, you ll see a screen similar to the one to the right. Click Save to save your settings.

3, 5, 7, 9, 11, 13, 15}

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12.9 Prove that the cross product of two vectors in 3 is orthogonal to each of the vectors that form it.

Let u = (a, b, c) and v = (d, e, f) and compute w = u v. Then verify that w^u and w^v. Two vectors are orthogonal (^) if their dot product is 0. u = {u1, u2, u3}; v = {v1, v2, v3}; w = Cross[u, v]

13. Then, on the Settings screen, you should see Mail, Contacts, Calendars below the account you just set up. Tap that e-mail account to see more configuration options.

u3 v2 + u2 v3, u3 v1 u1 v3, u2 v1 + u1 v2}

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The basic petri net model consists of condition nodes, arcs, event nodes, and tokens. If the input condition nodes for an event node all have tokens, then the event can re, the tokens are removed from the input nodes, and tokens are placed on all of the output nodes of the ring position. The condition nodes are usually represented by circles and the event nodes by horizontal lines or rectangles. In a petri net model, the condition nodes usually represent some required condition for instance, the existence of a test plan. A token at the condition means that the condition is met. An event node (the horizontal line) represents an event that can happen ( re) when all the requirements are met (tokens in all the condition nodes). Tokens are then placed at all the condition nodes that follow the event.

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12.10 It can be shown that the volume of a parallelepiped formed by u, v, and w is | u (v w) |. Compute the volume of the parallelepiped formed by i + 2 j 3 k, 2 i 5 j + k , and 3 i + j + 2 k. (The quantity u (v w) is called the scalar triple product.)

14. Tap Mail Days to Sync and adjust to suit your needs (you can go from 1 Day to No Limit with 3 Days as the default). Tap the E-mail Account Name in the upper left corner to save your choices and return to the previous screen.

u = {1, 2, 3}; v = {2, 5, 1}; w = {3, 1, 2}; volume = Abs[u.Cross[v, w]] 64

12.11 Let u = (u1, u2, u3), v = (v1, v2, v3), and w = (w1, w2, w3). Prove that the scalar triple product, u1 u2 u3 u (v w) = v1 v2 v3 . w1 w2 w3

15. Tap mail folders to push to specify which mail folders should sync to your ipad. The default is just the inbox, but you can tap to select any number of folders. TIP: You can only move mail between these folders on your ipad if you have selected them here to sync. 16. Tap the E-mail Account Name in the upper left corner to save your choices and return to the previous screen. 17. Then press the Done button to finish with this account and return to your Settings. 18. Press the Home button to return to the Home Screen.

A petri net model of testing is shown in Fig. 2-5.

u = {u1, u2, u3}; v = {v1, v2, v3}; w = {w1, w2, w3}; matrix = {{u1, u2, u3}, {v1, v2, v3}, {w1, w2, w3}}; lhs = u.Cross[v, w] // Expand; rhs = Det[matrix] // Expand; lhs rhs True

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