Consider the equation v=1/3zxt^2The dimensions of the variables v, x, and t are [L]/[T], [L], and [T], respectively. The numerical factor 3 is dimensionless. What must be the dimensions of the variable z, such that both sides of the equation have the same dimensions? Consider the equation v=The dimensions of the variables v, x, and t are [L]/[T], [L], and [T], respectively. The numerical factor3 is dimensionless. What must be the dimensions of the variable z, such that both sides of theequation have the same dimensions?O 1/[T][L]/[T]O 1/[T]³

GivenV=13Zxt2Dimension of V=LTx=Lt=T3 is dimensionless

Answered: Consider the equation v= The dimensions…

University Physics Volume 1

18th Edition

ISBN:9781938168277

Author:William Moebs, Samuel J. Ling, Jeff Sanny

Publisher:William Moebs, Samuel J. Ling, Jeff Sanny

Chapter1: Units And Measurement

Section: Chapter Questions

Problem 80AP: Consider the equation y=mt+b, where the dimension of y is length and the dimension of t is time, and...

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Consider the equation v=1/3zxt^2
The dimensions of the variables v, x, and t are [L]/[T], [L], and [T], respectively. The numerical factor 3 is dimensionless. What must be the dimensions of the variable z, such that both sides of the equation have the same dimensions?

Consider the equation v=
The dimensions of the variables v, x, and t are [L]/[T], [L], and [T], respectively. The numerical factor
3 is dimensionless. What must be the dimensions of the variable z, such that both sides of the
equation have the same dimensions?
O 1/[T]
[L]/[T]
O 1/[T]³

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