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Sub 505 (Easy)|   Algebra|            
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Just substitute s = 2000 in primary expression

s/1000 = 2000/1000 = 2

\(f = 3r(\frac{s}{1000})^2\)
\(f = 3r(\frac{2000}{1000})^2\)
\(f = 3r(2)^2\)
\(f = 12r\)
\(\frac{f}{12} = r\)

Answer: Option B


kingbucky
If \(f = 3r(\frac{s}{1000})^2\) and \(s = 2000\), what is \(r\) in terms of \(f\)?

(A) \(\frac{f}{6}\)

(B) \(\frac{f}{12}\)

(C) \(\frac{f}{36}\)

(D) \(\frac{f^2}{36}\)

(E) \(\frac{3f}{4}\)
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