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Part A A particle's velocity is described by the function v_(x)=kt^(2) , where v_(x) is in (m)/(s),t is in s , and k is a

Part A\ A particle's velocity is described by the function

v_(x)=kt^(2)

, where

v_(x)

is in

(m)/(s),t

is in

s

, and

k

is a constant. The particle's position at

t_(0)=0s

is

x_(0)=

-8.10m

. At

t_(1)=2.00s

, the particle is at

x_(1)=5.60

m\ Determine the units of

k

in terms of

m

and

s

\ View Available Hint(s)\ Previous Answers\ Request Answer

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A particle's velocity is described by the function vx=kt2, where vx is in m/s,t is in s, and k is a constant. The particle's position at t0=0s is x0= Determine the units of k in terms of m and s 8.10m. At t1=2.00s, the particle is at x1=5.60 m A particle's velocity is described by the function vx=kt2, where vx is in m/s,t is in s, and k is a constant. The particle's position at t0=0s is x0= Determine the units of k in terms of m and s 8.10m. At t1=2.00s, the particle is at x1=5.60 m

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