2 thoughts on “<br />Calculate average velocity of a bus moving form rest to 25 m/s gradually over the course<br />in 5s.”
Answer:
Equation Symbol breakdown Meaning in words
v ˉ = Δ x Δ t \bar v = \dfrac{\Delta x} {\Delta t} vˉ=ΔtΔx v ˉ \bar v vˉv, with, \bar, on top is average velocity, Δ x \Delta x Δx is displacement, and Δ t \Delta t Δt is change in time. Average velocity is displacement divided by time interval of the displacement.
Answer:
Equation Symbol breakdown Meaning in words
v ˉ = Δ x Δ t \bar v = \dfrac{\Delta x} {\Delta t} vˉ=ΔtΔx v ˉ \bar v vˉv, with, \bar, on top is average velocity, Δ x \Delta x Δx is displacement, and Δ t \Delta t Δt is change in time. Average velocity is displacement divided by time interval of the displacement.
Answer:
62.5m
Step-by-step explanation:
It is given that the body goes from 0 m/s to 25 m/s in 5 sec.
Formulae Used:
v = u + at
s = ut + ½(at²)
v = final velocity of the body
u = initial velocity of the body
a = acceleration of the body
t = time taken
Step 1 :
u = 0 m/s
v = 25 m/s
t = 5 sec
a = ?
It is given that the body goes from 0 m/s to 25 m/s in 5 sec.
So,
From v = u + at,
[tex]25 m/s \: = 0 m/s \: + a(5 sec)[/tex]
so,
[tex]a \: = 25 \div 5 \\ [/tex]
[tex]a \: = 5 \:m/s²[/tex]
Step 2:
s = ut + ½(at²)
s = ?
u = 0 m/s
v = 25 m/s
t = 5 sec
By substituting in that formula, we get s = 62.5m