Mathematics, 12.07.2019 05:30, groverparham3
The variables x, v, and a have the dimensions of [l], [l]/[t], and [l]/[t]2, respectively. these variables are related by an equation that has the form vn = 2ax, where n is an integer constant (1, 2, 3, etc.) without dimensions. what must be the value of n, so that both sides of the equation have the same dimensions?
Answers: 1
and 
have the dimensions of ![[l], \frac{[l]}{[t]}](/tpl/images/0079/8069/13643.png)
and ![\frac{[l]}{[t]^2}](/tpl/images/0079/8069/89922.png)
respectively. 
⇒ ![(\frac{[l]}{[t]})^n](/tpl/images/0079/8069/7664f.png)
⇒ ![\frac{[l]}{[t]^2} *[l]= \frac{[l]^2}{[t]^2} = (\frac{[l]}{[t]})^2](/tpl/images/0079/8069/6b434.png)
![(\frac{[l]}{[t]})^n = (\frac{[l]}{[t]})^2\\ \\ So.. n= 2](/tpl/images/0079/8069/f861c.png)
must be 2.
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The variables x, v, and a have the dimensions of [l], [l]/[t], and [l]/[t]2, respectively. these var...
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