Answer:
S(t) = -13sin(t) -3cos(t)
Step-by-step explanation:
a(t) = 13 sin(t) + 3 cos(t)
The above is the acceleration if the moving particle.
To determine it's position at any given time we integrate the expression with respect to t to find the distance Expression and then solve
The integral will be a double Integral .
a(t) = 13 sin(t) + 3 cos(t)
First integral
V(t) =-13cos(t) +3sin(t)
Second integral
S(t) = -13sin(t) -3cos(t)
So to determine the position if the particle the expression will be used
