can anyone explain how the equation got 13/4?
The displacement (in meter) of an object moving in a straigt line is given by s=1+2t+1/4(t^2) a) find the avarage veolocity over each time period
the answer says \[f(x)=\frac{ s(1+h)-s(1) }{ (1+h)-1 }=\frac{ 1+2(1+h)+(1+h)^2/4-13/4 }{ h }\]
@Twis7ed
why they got -13/4 in the end?
That is the value of s(1)
what do you mean by that?
Do you understand the first step they took? The s(1+h)-s(1)/(1+h)-1?
Yes, I understand that part.
Ok, then the 13/4 is the value of the s(1) part of the equation
Since you get 13/4 when you plug in 1 for the x in your s(x) function
which equation?
s(1+h)−s(1)/(1+h)−1
oh I see.... but i am still confused about -13/4
In the equation s(1+h)−s(1)/(1+h)−1, the part that says s(1) is basically the value of the equation s(x) which they gave you, when x=1 so you can just plug in 1 for x and solve and you end up getting 13/4
ohh I see. so the equation told me is equation for any velocity problem?
the equation ( you told me)
Join our real-time social learning platform and learn together with your friends!