I can do the projectile motion bit it's the circular motion bit, I have an aversion to round things and the theta symbol.
I'll upload the picture now...
http://i56.tinypic.com/2zyzy3o.jpgMmkay so, I am good with most of it but I'm just getting myself confused with the stuff specifically to do with circular motion, particularly b and f.
For b, I figured that because the tension force is the only thing pulling the hammer towards the centre of the circle that you would find it using centripetal acceleration. But then I was like 'wat about the gravities' so now I don't know how that comes into play - is the tension force just found using F = mac or does it involve the mg of the weight as well? Like, when I first looked at the question on an off day, I calculated the tension force using trig because you know the weight force and the angle at release. Would you sum the value I got there and the value I got for centripetal? Or ignore second guessing myself altogether?
And then for f, at first I thought the torque was 0 because the man is at the pivot point but NO then I realised this can't be the case and so I tried to find out what the torque was by finding the tangential acceleration and then finding the 'tangential force' and then solving for torque using the linear torque expression t = Frsinphi with F being the value I got as the tangential force and assuming that phi was 90 degrees but I don't know if that is right at all either...
The more I look at the question the more I confuse myself.
OH MAN I AM SO BAD AT PHYSICS. Really I just want to be able to understand this because circular motion is what I will 100% screw up in the exam. Thanks guys.
Ps. the reason I used linear expressions to solve for torque in f was because they don't give us the moment of inertia and Sevior was all 'oh yeah you don't need to know how to work that out lol' so I assumed they just didn't want us to use it but maybe I was meant to reference the textbook values? I had a look but I wasn't sure if the hammerthrow could be thought of as the same thing as 'cylinder with mass distributed around the rim' since the mass is kind of not distributed all over the rim it is centralised at one specific point. ...that is all.