A particle of mass m moves along the x axis. Its position varies with time according to x = 6t³ – 6t², where x is in meters and t is in seconds. Determine the velocity v(t) of the particle as a function of t. Determine the acceleration a(t) of the particle as a function of t. Determine the power P(t) delivered to the particle as a function of t. Determine the work W done on the particle by the net force from t = 0 tot = t₁ in terms of defined variables and numerical constants. v(t) = a(t) = P(t) = W =

College Physics
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Chapter1: Units, Trigonometry. And Vectors
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A particle of mass m moves along the x axis. Its position varies with time according to x =
and t is in seconds.
Determine the velocity v(t) of the particle as a function
of t.
Determine the acceleration a(t) of the particle as a function
of t.
Determine the power P(t) delivered to the particle as a
function of t.
Determine the work W done on the particle by the net force
from t = 0 tot = t₁ in terms of defined variables and
numerical constants.
v(t) =
a(t): =
P(t) =
W =
6t³ - 6t2, where x is in meters
Transcribed Image Text:A particle of mass m moves along the x axis. Its position varies with time according to x = and t is in seconds. Determine the velocity v(t) of the particle as a function of t. Determine the acceleration a(t) of the particle as a function of t. Determine the power P(t) delivered to the particle as a function of t. Determine the work W done on the particle by the net force from t = 0 tot = t₁ in terms of defined variables and numerical constants. v(t) = a(t): = P(t) = W = 6t³ - 6t2, where x is in meters
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