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Imagine two Cartesian xyz space vectors a and b, in standard form with terminating-point coordinates a = (xa,ya,za) and b = (xb,yb,zb) How can we find the sum a + b How can we find the difference a - b How can we find the difference b - a How can we calculate the Cartesian xyz space negative of a vector that s in standard form How does the Cartesian negative compare with the original vector How do the differences a - b and b - a compare

Answer 8-5

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8 had no mixing whatever taking place, the streams entering the top would flow downward as a plug, reaching the exit at time V/F later In this case 7d = V/F, whereas the lag pi = 0 If the vessel were perfectly mixed, 7d would equal 0 but ~1 would equal V/F All real situations fall between these two limits The performance of an agitator is frequently rated by its pumping capacity In this way it is treated as if it were a pump circulating fluid This from the bottom back to the top of the vessel at a uniform rate rate of circulation is labeled F, in Fig 38 It will then be seen that the time required for a particle to travel from top to bottom of the vessel, ie.

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We can calculate the sum vector a + b using the formula a + b = [(xa + xb),( ya + yb),(za + zb)] We can calculate the difference vector a b using the formula a - b = [(xa xb),( ya yb),(za zb)] We can find the difference vector b - a using the formula b - a = [(xb xa),( yb ya),(zb za)] To find the Cartesian xyz space negative of a vector that s in standard form, we take the negatives of all three terminating-point coordinate values For example, if we have b = (xb,yb,zb) then its Cartesian negative is -b = ( xb, yb, zb)

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to replace one that was lost. A copy of a contract closing letter can be sent a second time for signature, and so forth. However, sometimes problems are more complicated. Perhaps a vendor was promised a bonus for early delivery, but, when the item was delivered, changes were required. As a result, the delivery date is in dispute, and it is not clear if the bonus should be delivered. Perhaps a requirement was not written down, and, although it is in the product, it is not in the documentation, and no one is using it. In these cases, some con ict resolution or extra work is needed to bring this item and the project to a close. The good news is that you already have the tools to do this. The basic tools of same-side communication, including triangulation and the no-blame environment, work here, just as they worked at the beginning of the project. Speak to each party, and write up the perspectives of each party. These are your starting points. And a resolution satisfactory to all parties is on the other side of the gap. You have analyzed the gap, and now you can work to close it. As you cooperate with people, they will cooperate with you to come to good closure.

The Cartesian negative has the same magnitude as the original vector, but points in the opposite direction In xyz space, the difference vector b - a is always equal to the Cartesian negative of the difference vector a - b

Question 8-6

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