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You start by finding the rayPointDist, which is the length of the projection of the rayPosition on the normal of the plane (the line perpendicular to the plane) The planeD value equals by definition the shortest distance between the plane and the (0,0,0) origin point, which is the distance along the normal of the plane Once you have these two distances along the normal, you can find the distance between the rayPosition point and the plane (=rayPointToPlaneDist) by subtracting them from each other This shortest distance from the rayPosition point to the plane is the line from rayPosition that goes perpendicularly to the plane, again along the normal of the plane Now it s time to determine the length of the ray s direction along the plane normal In other words, if you start in the rayPosition point and you add one ray.

Figure 1.6 The default presentation for the ListBox items leaves something to be desired. It looks like WinForms or something! I demand more from our first Silverlight example.

Your tag should now look like this: <TextBlock FontSize="40" Canvas.Left="200" Canvas.Top="25" Style="{StaticResource MyStyle}">Silverlight Demo</TextBlock>

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Direction, how much closer did you get to the plane You can find this length by projecting the rayDirection on the plane s normal, which is done by taking their dot product This length is also indicated to the right of Figure 4-26 You know how much one rayDirection brings you to the plane and you know how far rayPosition is from the plane, so you can calculate how many times you should add the ray Direction to the rayPosition point to hit the plane! This factor is what the method returns and can be used to find the exact position of the intersection between the Ray and the Plane Start from the definition point of the Ray (=rayPosition) and add the Ray s direction multiplied by this factor, and you obtain the position of the collision point.

Start by going to the App Store and downloading Evernote. Once Evernote is downloaded and installed, you need to touch the Evernote icon to start the application. The first time you use Evernote, you will be prompted to sign up for a free account. Type in your email address and set a password, and you are ready to start.

This is done in your ModelRayCollision method: Vector3 intersectionPoint = rayPosition + distanceOnRay * rayDirection; Checking Whether a Point Is Inside a Triangle Luckily, things aren t over yet Now that you know where the ray intersects with the triangle s plane, you should check whether the intersection point is inside the triangle Otherwise, the Ray and the Triangle clearly don t collide This can again be done using a vector-based approach Figure 4-27 demonstrates the general idea If you keep in mind that the collPoint is in the same plane as the triangle, the image is not that complicated..

car.engine = engine; [engine release]; [car print]; Car *carCopy = [car copy]; [carCopy print]; [car release]; [carCopy release]; [pool release]; return (0); } // main

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