If $$F \sim F\left( {{\nu _1},\,{\nu _2}} \right)$$ then $$1/F \sim $$
A. $$F\left( {{\nu _2},\,{\nu _1}} \right)$$
B. $$F\left( {{\nu _1},\,{\nu _2}} \right)$$
C. $$F\left( {{\nu _1}/{\nu _2}} \right)$$
D. $$F\left( {{\nu _2}/{\nu _1}} \right)$$
Answer: Option A
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