The velocity function of a particle moving along a horizontal line is given by v(t) = ln 2 · 23t, where t > 0 is in seconds. The particle is initially units to the left of the origin. Fin the position of the particle when the acceleration is equal to 6(ln 2)².

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Chapter3: Polynomial Functions
Section3.5: Mathematical Modeling And Variation
Problem 7ECP: The kinetic energy E of an object varies jointly with the object’s mass m and the square of the...
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The velocity function of a particle moving along a horizontal line is given by
v(t) = In 2 - 23t,
where t >0 is in seconds. The particle is initially
units to the left of the origin. Find
the position of the particle when the acceleration is equal to 6(ln 2)².
Transcribed Image Text:The velocity function of a particle moving along a horizontal line is given by v(t) = In 2 - 23t, where t >0 is in seconds. The particle is initially units to the left of the origin. Find the position of the particle when the acceleration is equal to 6(ln 2)².
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