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First, let s figure out the equations for these inverse relations To do that, we must transpose the values of the variables without changing their names We must also transpose the domain and the range The three original relations are y=x+2 y = (x1/2) y = x1/2 In Chap 13, we were given the domains and ranges for these relations In the first case, the domain and range are both the entire set of reals In the second case, the domain is the set of nonnegative reals, and the range is the set of all reals In the third case, the domain and range are both the set of nonnegative reals.

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Switching the values of the variables by reversing their positions in the original equation, we get x=y+2 x = (y1/2) x = y1/2 When we manipulate these equations to get x in terms of y, the results are y=x 2 y = x2 y = (+x)2 When we transpose the domain and the range from the original relations in the first case, they both remain the entire set of reals In the second case, the domain becomes the set of all reals, and the range becomes the set of nonnegative reals In the third case, the domain and range both remain the set of nonnegative reals The plus sign in the last equation means that we consider it only for nonnegative values of x, because negative values of x aren t part of the domain.

Now that we know the equations for the inverse relations, we re ready to graph them A simple trick makes it easy to graph the inverse of any relation We draw the line representing all points where the independent and dependent variables have the same value We can imagine this line, represented by the equation y = x in these examples, as a point reflector It works like the number reflector for generating negative numbers from positive numbers on the number line (We devised that gimmick in Chap 3 Now we re operating in two dimensions instead of one) For any point that s part of the graph of the original relation, we can find its counterpart in the graph of the inverse relation by going to the opposite side of the point reflector, exactly the same distance away Figure 14-7 shows how this works.

The line connecting a point in the original graph and its mate in the inverse graph is perpendicular to the point reflector In addition, the point reflector intersects every point-connecting line exactly in the middle Technically, we say that the point reflector is a perpendicular bisector of any line connecting a point with its inverse point..

You can use the HTML forms for data input in an ASP.NET application, but to use HTML buttons, we re going to have to put in some special code rather than relying on good old Visual Studio 2008 to do all the work. First of all, you will need to use a submit button when you re setting up your button to fire a C# event handler. Second, you ll need a special format to specify an event. The following shows the key elements you will need to enter by hand after you have dragged the Input (Submit) button from the Toolbox to the stage:

We can also use t span to generate results at specific values of the able. For example, >> tsPan=t0 >> disp(lt' 5 101; y(:,1) y(:,2)))

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