Distance covered by particle time is give by x= a+ bt +ct2+ dt3. Find diamension a,b,c,d
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Answer:
Taje x = L (distance ) and t = T ( time)
Explanation:. given : x = a +bt+ct2+dt3
So, a = x = L ;. x = bt ; so, b = (x /t ) ;. So, b = LT ^-1 ; c = ( x /t2); c = LT^-2 means LT power( - 2) and similarly , . d = LT power( - 3)
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Explanation:
Given =a+bt+ct^2+dt^3
In above given equation there are five dimension a,b,c,d,t
All of the term must have the same dimension of length to give final dimension ([x])in length .
Therefore ([x])=L
also, [bt]=L
b=L/T
b=LT^-1
also , [ct^2]=L
ct=L/T^2
ct=LT^-2
now, [dt^3]=L
dt=L/T^3
dt=LT^-3
Hence value of a=L, b=LT ^-1, c=LT^-2, d=LT^-3
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