question.
If friction (rolling friction and air drag) results in a retarding force of \(294~\rm N\) at a speed of \(50~\rm km/h\), what is the minimum energy needed to move the car a distance of \(287~\rm m\), at a constant speed of 50 km/h?
is the weight of the car given
The weight of the car: 1228-kg (Sorry that I left this out)
so the answer is E-ForceXdisplacment=1/2mv^2
put in the values
and convert it into m/s
\(E - F\times x=\frac{1}{2}mv^2\) ? So, basically \(\Delta E=\frac{1}{2}mv^2\) ?
Wait, no, that is work....
the energy supplied=1/2mv^2+Force*displacement
Oh
50 km/h = 13.89 m/s E = (1/2)(1228 kg )(13.89 m/s )^2+(294 N)* (287 m)
Like this?
yeah
alright will see if this is right... tnx for helping me out:)
I converted to KJ (killo Joules), and I have 202.840 KJ but the site tells me it is wrong
man i think it should be right
I checked it, and it's wrong:( Don't know why. Maybe the formula is off?
can u send me the link
It is a flipit-physics homework
I don't think I can link you to this, because you don't have the course-access.
man i am sure it is right
But that is precisely the question: If friction (rolling friction and air drag) results in a retarding force of 294 N at a speed of 50 km/h, what is the minimum energy needed to move the car a distance of 287 m at a constant speed of 50 km/h? And from the previous part I know the mass of the car: 1228 kg.
the work done by the friction is force*displacement sorry
pls check 84.378
we accounted for that, didn't we? E = (1/2)(1228 kg )(13.89 m/s )^2+\(\color{red}{(294 N)* (287 m)}\)
kilo joules
Wow, that was right. How did you get this answer ?
man i forgot that the energy in the system remains constant
1/2mV^2=E+1/2mv^2-force*displacement
Oh, I get it ...
So it just results in Force × Displacement
Thanks again!
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