Solve F*sqrt{1-p}=pi/sinpip

$$F \cdot \sqrt { 1 - p } = \frac { \pi } { \sin \pi p }$$

Solve for F

$$F=\frac{\pi }{\sqrt{1-p}\sin(\pi p)}$$

$$p\leq 1\text{ and }\nexists n_{1}\in \mathrm{Z}\text{ : }p=n_{1}$$

Steps for Solving Linear Equation

The equation is in standard form.

$$\sqrt{1-p}F=\frac{\pi }{\sin(\pi p)}$$

Divide both sides by \sqrt{1-p}.

$$\frac{\sqrt{1-p}F}{\sqrt{1-p}}=\frac{\pi }{\sin(\pi p)\sqrt{1-p}}$$

Dividing by \sqrt{1-p} undoes the multiplication by \sqrt{1-p}.

$$F=\frac{\pi }{\sin(\pi p)\sqrt{1-p}}$$

Divide \frac{\pi }{\sin(\pi p)} by \sqrt{1-p}.

$$F=\frac{\pi }{\sqrt{1-p}\sin(\pi p)}$$