S = u + a (n- 1/2)
Answer:
Yes
See the explanation given by Vimal Raj
If we notice the derivation of this formula
let t1=x and t2=y (for my easiness)
S(y)=uy + 1/2 ay^2----------(1)
S(x)=ux + 1/2 ax^2-----------(2)
sub (2) from (1)
S(y)-S(x)=uy + 1/2 ay^2 - ux - 1/2 ax^2
S(y)-S(x)=u(y-x)+a/2(y^2-x^2)
here we know y-x =1 s ,then
Sn = u (1s) + a/2(y+x)(y-x)
Sn =u(1s) + a/2(y+x)(1s)
Dimension of Sn must be equal to u(1s)
u=LT^1
THEN Sn=[LT^1][T]=[L]
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