A car starts from rest and travels for 5.2 s with a uniform acceleration of +1.9 m/s2. The driver then applies the brakes, causing a uniform acceleration of -1.6 m/s2. The breaks are applied for 1.90 s. (b) How far has the car gone from its start? This is the last question I need to do, and I'm like super stuck because I keep getting the answer wrong.
I understand that I do 2 separate problems and add them up together later, but I probably did something wrong. Perhaps plugging in the wrong numbers in?
what do you have?
Okay I used this formula : x = v1(t) + 1/2(a)(t)^2
correct right? Uhm, I used v1 = 0 (not sure about this) & lpug the rest of the numbers in.
ok,
Is that correct?
number? \(x_1=\)
??
Oh the first x1 term I got 16.128
how? \(x_1 = \dfrac {1}{2}*(1.9)*(5.2)^2=25.688\)
oh opps. I was doing the practice problem. Haha my bad.
But yeah I got that answer from my previous one.
ok,next?
-1.52
opps
you have to find \(v_2\)
-2.8
v2? as velocity final?
Because for part (a) for the question it was asking for the velocity final and I got 6.84 m/s (which is correct)
you start at rest and get \(V_2\) then, from \(V_2\) you apply braking to stop.
it's not final, final is \(V_3 =0\) the time you have full stop
Ohh, I see what I did wrong. So for the second for 1.9s & -1.6 m/s^2, I use 6.84? or the v2 for the second part.
how can you get 6.84?
This is a from a previous question. Asking for the final velocity for total. So I got 6.84 m/s
(a) How fast is the car going at the end of the braking period? -> answer 6.84 m/s
I use a different thing, I don't use v1 or v2 in my class. Instead I use Vf and VI
I don't. I apply \[V_2 = V_1 + at \] where \(V_1 =0 ~~at~~rest\) \[V_2 = 1.9* 5.2 = 9.88 m/s
Okay, so I used that and plug for v1 for the second equation??
nope, for this part I apply \[V_3^2 = V_2^2 +2as \\s = \frac{V_3^2 -V_2^2}{2a}\]this a is -1.6
@ ^ @ the numbers are confusing. I have trouble organizing numbers. lol Can you possibly do vf or vi? It's easier for me know where to go.
and I got \(x_2 = 30.50 m\)
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