If the angular momentum is conserved is the torque present???
No, by definition\[\tau = {dL \over dt}\]
then if the anguar momentum isnt conserved the torque is present right??
Correct.
http://www.youtube.com/watch?v=4u7OwGkWqrk&feature=related in this example is the angular momentum being conserved or not??
No. The candle swings due a change in mass on either side of the pivot point. Gravity acts upon the mass to create a torque. Here is an example of conservation of angular momentum: http://www.youtube.com/watch?v=MjYk5TRpOlE Notice how his angular velocity increases when he tucks his hands in close to the body? This is due to a decrease in the moment of inertia of the body. Remember that \[L = I \omega\] As \(I\) decreases, \(\omega\) must increase such that L remains constant.
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