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A particle moves in the x-y plane with constant acceleration. At time t = 0 s, the position vector for the particle is d = 2.2 m x + 8.2 m y. The acceleration is given by the vector a = 4.5 m/s2 x + 2.2 m/s2 y. The velocity vector at time t = 0 s is v = 3.3 m/s x - 4.3 m/s y. Find the magnitude of the velocity vector at time t = 8.3 s.
I never liked vectors :mad:
I never liked vectors :mad:
No man. Change that attitude. Vectors are like, totally awesome :cool:
You'll appreciate them when you take linear algebra.
Anyway, simply view this problem as two one-dimensional problems.
The x- and y coordinates are independent.
Since the acceleration is constant, the formula for the speed as a function of time is:
v_x(t)=v_{x0}+a_xt
And a similar equation for v_y(t).
You can calculate
v(t)=\sqrt{v_x(t)^2+v_y^2(t)}
with this.
No man. Change that attitude. Vectors are like, totally awesome :cool:
You'll appreciate them when you take linear algebra.
No, they start rocking when taking physics :wink:
Vectors don"t suck. I think I was just frustrated with the rest of my work.
I am taking physics and that was a physics problem.
Any ways I got all the answers right on CAPA, so everything rocks!!! :tongue:
Time to :zzz: :zzz:
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