three points a b c are on straight line such that ab=ac. a particled moving with uniform acceleration passes a and c with speeds 6m/s and 8m/s respectively. another particle moving with uniform acceleration passes a and b with speeds of 12m/s and 14m/s respectively it t1 and t2 are the times taken by the particle to cross ab t1/t2 is nearly??
omg
what is omg??
oh-my-god lol
why??
Alright. Begin with the equation. \(d=V_0t+(1/2)at^2\)
ok
\(\frac{2}{a_1}=t_1\) \(\frac{2}{a_2}=t_2\)
\(\huge \frac{t_1}{t_2}=\frac{a_2}{a_1}\)
did nt understand
2a1=t1 2a2=t2
(8m/s-6m/s)/2=a1
same for a2
ok
hey from where at 2 came....
(14m/s-12m/s)/2=a2
a1 is the accleration of first, a2 is acceleration of second.
ok
then....
Now, go back to the first equation.
hey wait how this came (14m/s-12m/s)/2=a2 a =v2-v1/time
time is not given
why did u take it as 2???????
Sorry, I forgot time.
my equations in latex should be correct.
Lol, I'm not completely sure how to do the problem. What's the answer?
the answer is 2
three points a b c are on straight line such that ab=ac. a particled moving with uniform acceleration passes a and c with speeds 6m/s and 8m/s respectively. another particle moving with uniform acceleration passes a and b with speeds of 12m/s and 14m/s respectively it t1 and t2 are the times taken by the particle to cross ab t1/t2 is nearly??
The key is "is nearly". we have to approximate the values, and I'm not sure how to do that.
leave it next question.....
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