This is an excerpt from my book, where they are deriving \(F = m \times a\). They reached to a point \(F = k \times m \times a\), but then they said, "The value of \(k\) in SI units is 1."
How can you even assume \(k \) to be 1? And \(k\) isn't a measurement unit!
Basically\[F\propto a\]and\[F\propto m\] |dw:1346867757249:dw| Experimental facts. Therefore \[F=kma\] But what physict wants k to be= 0.234 with imperial units or some crazy thing they still use in America? So we define k to equal 1 for our convenience. So, in short, we twist the magnitudes of out measurement units around to ensure that k=1.
hm, u ASSUME it to be one for simplicity? u can ASSUME it to be anything
Assumptions by physicists? That's weird!
oh dear, ALL science is based on two things: ASSUMPTIONS n FACTS
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