Finding Tension in a Quadriceps Tendon: A Static Equilibrium Problem

[bjgawp]

Here is the problem I am attempting to solve:
http://img227.imageshack.us/img227/2747/problempr4.jpg

The large quadriceps muscle in the upper leg terminates at its lower end in a tendon attached to the upper end of the tibia. The forces on the lower leg when the leg is extended are modeled as shown where T is the tension in the tendon, C is the force of gravity acting on the lower leg, and F is the force of gravity acting on the foot. Find T when the tendon is at an angle of 25.0° with the tibia, assuming that C = 30.0 N, F = 12.5 N, and the leg is extended at an angle of 40.0° with the vertical. Assume that the centre of gravity of the lower leg is at its centre and that the tendon attaches the lower leg at a point one-fifth of the way down the leg.

What I am uncertain is my method of solving this question. I'm quite sure that I'm missing something. Here is what I did:
Fnet = 0
Angle between quadricep and the dotted line is equal to 40.0°. Therefore, the angle between the quadriceps and T is equal to 65.0°.
0 = Tsin65.0° - C - F
T = 46.9 N

Merci d'avance!

 

[Hootenanny]

HINT: The total moments of force about any point must be zero.

 

[radou]

Angle between quadricep and the dotted line is equal to 40.0°. Therefore, the angle between the quadriceps and T is equal to 65.0°.
0 = Tsin65.0° - C - F
T = 46.9 N

This is not correct, since you could write a scalar equation for the 'x-direction', too, which would be T*cos65 = 0 => T = 0. If you try to sum up the vectors graphically, you'll easily see that there's no state of equilibrium for this set of vectors.

 

[bjgawp]

If they aren't in the state of equilibrium, does that mean the leg is moving down? Or are there reaction forces that help keep the equilibrium?

*sighs* Torques...

 

[radou]

To be honest, the medical context is killing me.

 

[bjgawp]

Hmm .. as I'm thinking about this, there would have to be reaction forces to balance all the vectors. But where would they be situated? At the tendon? =S