Thread: Slope collision and openGL

I've got a pinball machine (a very lame one, but the point is to make it work as an assignment). I made the collisions with the sides and the top arch work, but i'm having trouble with two slopes at the bottom of the machine.

No matter how fast the ball comes in, the ball just sticks to the slope and slides along.
How can I make it bounce, like it does when it hits a vertical wall?

This is the piece of collision code:

Code:

if ( ypos <= (12.0+tan(alpha)*(xpos-33.0)) + R_ball/cos(alpha) & some other conditions )
     {
     phi = 0.5*M_PI + alpha;
     theta = phi + atan(vx/vy) - 0.5*M_PI;
     cosphi = cos(phi);
     sinphi = sin(phi);
     costheta = cos(theta);
     v = sqrt( pow(vx, 2) + pow(vy, 2) );
     vy = vy + 1.0*v*costheta*sinphi;
     vx = vx + 1.0*v*costheta*cosphi;
     }

(12.0+tan(alpha)*(xpos-33.0)) describes the line of the slope, so if y is smaller or equal to this value, the ball must change its speeds and direction, that's what the vy= and vx= do.

The way i read it now, it should work, but it doesnt. Does anyone know why?

how can we understand that algorithm?
my suggestion: use physics engine like: Box2D...you will make a very sophisticated game.
(you are using only x and y axis so it must be 2d game, right?)

Originally Posted by auralius

how can we understand that algorithm?

I'm sorry, I didn't think of that. I thought you could just assume all those angles and stuf are correct.
I think the problem lies in something else than the mathematics, since it will work when the ball has some incoming velocity and I give it an extra impuls on collision (i.e. not 1.0*v*costheta*sinphi, but 2.0*v*costheta*sinphi).

I can't use another program. This pinball machine was one of the end projects we could choose from, for a c-programming course. I'm afraid I'll have to do it in c.

This:
(12.0+tan(alpha)*(xpos-33.0)) + R_ball/cos(alpha)
Is a line of an inclined surface.

If the y position of the ball is < or = this line then:
add this to the x velocity component:
v*costheta*cosphi
and this to the y component:
v*costheta*sinphi

phi is the angle for a line perpendicular to the inclined surface, counted counter-clockwise, starting at zero at the horizontal plane.

theta is the angle of the incoming projectile measured from that line perpenicular to the inclined surface.

I kinda hoped the details weren't necessary, that someone simply recognised the problem and could come with a fast and easy solution . That's why I didn't post any more.

The ball is supposed to bounce of this line/surface. What it does, is slide along it, as if this surface attracts the ball. But, when the ball has a certain velocity, and I give the ball a little extra momentum, it WILL bounce off, also in the correct directions, so I assume all my angles are correct.

Thanks for that. That might help .

Why not just use something simple, like have it rebound at an inverse angle without changing velocity (which should be fairly realistic), and then tinker with that until you have the behaviour you want (eg to reflect the slight slope of a pinball table)?

I'm not sure why you're using trigonometric functions here. The wall is a line segment. If the path of the ball intersects this line segment, then the velocity vector gets reflected across a ray which is normal to the wall segment and originates at the point of intersection -- none of this requires taking sines or cosines, it's pure vector projection.

You know, i did have a feeling I was making things too complicated like this, but I didn't know another method. But I'll think about vector projection in the form of dot products and such, that might work.