1.

Relation between skip distance d, virtual height d and MUF fMUF is ______

A. \(d=2h\sqrt{[\frac{f_{MUF}^2}{f_c^2}-1]}\)
B. \(h=2d\sqrt{[\frac{f_{MUF}^2}{f_c^2}-1]}\)
C. \(d=2h(\frac{f_{MUF}^2}{f_c^2}-1)\)
D. \(h=2d(\frac{f_{MUF}^2}{f_c^2}-1)\)
Answer» B. \(h=2d\sqrt{[\frac{f_{MUF}^2}{f_c^2}-1]}\)


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