A car starts from rest and accelerates at a rate of 3.00 m/s^2 for 10 seconds and then maintains a constant speed for 25 seconds. The car then decelerates at -2.50 m/s^2 until it stops. Find the total distance covered.
its too hard :( im looking for examples
PHYSICS!!!!!
WHY DOES NOBODY HELP ME
Lol warood try giving dominique some help if mines to hard
THANK YOU SO MUCH DWADE
BTW DWAYNE WADE IS A FRKIN BEAST
HELL YEA! i hate the heat though just wade is cool
wade has always been cool
It's three parts, right? |dw:1381804102626:dw|
D = d1+d2+d3
Total Distance = DT DT = D1 + D2 + D3 (D1/2/3 are different parts of acceleration) D1 = vi*t + 1/2at^2 D1 = 0 + .5*(3m/s^2)*10^2 D1 = figure it out ;-) D2 = vi*t + 1/2at^2 vi of D2 = 3m/s^2 * 10s = 30m/s D2 = 30m/s*25 + 0 (acceleration = 0) D3 = vi*t +1/2at^2 D3 = 30*t + 1/2*(-2.5m/s^2)*t^2 t = 30/2.5 = 12 D3 = 30*12 + 1/2 (-2.5m/s^2)*30^2 Plug 'n chug
so Vi is the initial velocity?
Vi is the initial velocity *in that section* So Vi in the first part is different from Vi in the 2nd and 3rd part.
yah... sorry for not delineating that. I have never typed physics before :D
yea its weird its not your fault :P
:) no worries
so let me get this straight cuz im an idiot when it comes to physics, for the d1 i got 59 is that remotely correct?
I don't think so. What did you use for vi = ? t = ? a = ?
good luck guys... gotta go write a paper -.-
for vi i used 3.00 for t i used 10 and for a used .5?
alright @micah.daniel.anderson thanks for the help
"A car starts from rest and accelerates at a rate of 3.00 m/s^2 for 10 seconds " \[d_1 = v_{i}^2 + \frac{1}{2}at^2\] So how fast is the car going in the beginning?
does that say v^2?
would it be 0+1/5*3.00*10^2?
i mean 0+1/2*3.00*10^2
is the car moving at 45 m/s in the beginning?
yeah!
oh , nononon
you were right before, with Vi = 0
and that's (Vi)^2, yeah
oh alright
and so a = 3.00 and t = 10 correct?
yes yes :)
so then the equation would read 0^2+0.5*3.00*10^2?
yup yup - just remember all your units if you're writing it on paper :) (they get messy when you type em, I know :P)
ill keep that in mind lol. so the outcome gives me 150 thats meters per second?
or is that just the distance covered initially?
You used this equation, right? \[d = v_i t + \frac{1}{2}at^2\] *distance* is equal to velocity times time plus.... so units of distance in this case are meters, m It's easy to remember units when you say what the terms mean as opposed to just letters :) And yeah, that's the distance covered in this section: |dw:1381807726389:dw|
Join our real-time social learning platform and learn together with your friends!