The average speed during the acceleration, and deacceleration is V/2. Theconstant velocity is V.
distance=V(t-10)+V/2 * 10
solve for V.
the distance during accelerating is V/2*5
Vf^2=vo^2+2ad
where d=avg velocity*time=V/2 * 5
Vf^2=Vo^2+2ad
V^2/(v*5)=a=V/5
check that.
An elevator is stopped at the ground floor. It starts moving upwards at constant acceleration a>0 for 5 seconds. It then keeps a constant speed for 35 seconds. Finally, it slows down with an acceleration of the same magnitude (but opposite direction) −a , until it comes to a halt at the top floor. The top floor is 320 meters above the ground floor.
(a) What is the maximal speed v of the elevator ? (in m/s)
(b) What is the acceleration a ? (in m/s2)
2 answers
Hello
Can you explain the first equation?
distance=V(t-10)+V/2 * 10
Where is this distance coming from for me to be able to solve for V?
Also where is the 10 coming from in V(t-10) and V/2*10?
My final equation solving for V is :
V= 10d / 4(t-10)
Can you explain the first equation?
distance=V(t-10)+V/2 * 10
Where is this distance coming from for me to be able to solve for V?
Also where is the 10 coming from in V(t-10) and V/2*10?
My final equation solving for V is :
V= 10d / 4(t-10)