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Since the determinant is 0, we anticipate either no solution or an infinite number of solutions. Since the null space contains a non-zero vector, there will be an infinite number of solutions.

Actual Date Completed 2/1 2/15 3/15 4/1 4/15 6/1 6/1 6/15 7/15 8/15 9/1

generalsolution = t * Flatten[nullspacebasis] + particular 4 { 20 13 t, 7 + 11 t, 17 10 t,7 t} 7 7

You should find the Safari (web browser) icon on your Home Screen. Usually, the Safari icon is in the lower left of the Bottom Dock.

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Now substitute the (positive) value of h into the formula for s: s[r_]= 2 o r h + 2 o r2 /. h 2 1 r2 2 r2 + 4 r 1 r2 Solve for the critical value of r : Solve[s'[r] 0,r] 1 1 r 10 5 + 5 , r 10 5 5

Only the positive value of r is acceptable. We use it to compute the maximum surface area. s 1 5 + 5 //Simplify 10

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bcws 30 30 30 55 85 85 85 135 195 230 285 315 360 360 385 430 430 bcwp 0 0 30 55 55 85 135 195 195 195 285 315 315 360 360 385 430 acwp 0 0 37 61 61 102 149 212 212 212 301 329 329 372 372 401 450 ev 0.00 0.00 0.07 0.13 0.13 0.20 0.31 0.45 0.45 0.45 0.66 0.73 0.73 0.84 0.84 0.90 1.00 spi 0 0 1.00 1.00 0.65 1.00 1.59 1.44 1.00 0.85 1.00 1.00 0.88 1.00 0.94 0.90 1.00 sv 30 30 0 0 30 0 50 60 0 35 0 0 45 0 25 45 0 cpi 0 0 0.81 0.90 0.90 0.83 0.91 0.92 0.92 0.92 0.95 0.96 0.96 0.97 0.97 0.96 0.96 cv 0 0 7 6 6 17 14 17 17 17 16 14 14 12 12 16 20

Touch the Safari icon and you will be taken to the browser s home page. Most likely, this will be Apple s iPad page., As you find web sites you like, you can set bookmarks to easily jump to the web sites you like. We will show you how to do that later in this chapter.

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PDF417 - Wikipedia
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(1 + 5 )

Sign s' 1 5 + 5 ' 10 1

Figure 11 1 shows how a web page looks in Safari, and the different actions you can take in the browser.

8.18 Find the points on the circle x 2 + y 2 2 x 4 y = 0 closest to and furthest from P(4, 4).

1-Jan 15-Jan 1-Feb 15-Feb 1-Mar 15-Mar 1-Apr 15-Apr 1-May 15-May 1-Jun 15-Jun 1-Jul 15-Jul 1-Aug 15-Aug 1-Sep

First we draw a diagram. circle = ContourPlot[x2 + y2 2 x 4 y 0, {x, 5, 5}, {y, 2, 5}]; point = Graphics[{PointSize[Medium], Point[{4,4}]}]; Show[circle, point, Frame False, AspectRatio Automatic, Axes True]

As you look at your screen, notice that the Address Bar is in the upper left side of the screen. This displays the current web address. To the right is the Search window. By default, this is set to Google search, but you can change that if you want. At the top of the screen are 5 icons; Back, Forward, Add Bookmark, Bookmarks and Pages view.

5 4 3 2 1 4 2 1 2 2 4

Let (x, y) represent a point on the circle. First, we need to solve for y in terms of x. Solve[x 2 + y 2 2 x 4 y 0, y]//Simplify

We shall minimize the square of the distance from (x, y) to (4, 4). We call this d2. It is clear from the picture that the point closest to P lies on the upper semicircle. y = 2 + 4 + 2 x x2; d2[x_]=(x 4)2 +(y 4)2; Solve[d2'[x] 0] 1 13+ 3 65 x 13

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