$$S = \frac{n1 - n}{n1} = \frac{n1*k - n}{n1*k}$$
$$S = Sk'(\lambda' - \sqrt{{\lambda'}^{2} - 1})$$
$$Sk^{'} = Sk\frac{\text{fn}}{f}\frac{R2 + Rd}{R2}$$
$$\lambda^{'} = \frac{\text{Mk}}{M'}$$
----------------------------------------------------
$$Mr^{'} = Mr{(\frac{U1f}{U1nf})}^{2}$$
$$U1f = \sqrt{\frac{Mr'}{\text{Mr}}}*U1nf$$
$$U1 = \sqrt{3}*U1f$$
$$S = \frac{n1 - n}{n1} = \frac{n1*k - n}{n1*k}$$
$$S = Sk'(\lambda' - \sqrt{{\lambda'}^{2} - 1})$$
$$Sk^{'} = Sk\frac{\text{fn}}{f}\frac{R2 + Rd}{R2}$$
$$\lambda^{'} = \frac{\text{Mk}}{M'}$$
----------------------------------------------------
$$Mr^{'} = Mr{(\frac{U1f}{U1nf})}^{2}$$
$$U1f = \sqrt{\frac{Mr'}{\text{Mr}}}*U1nf$$
$$U1 = \sqrt{3}*U1f$$
$$Mk^{'} = Mk{(\frac{U1f}{U1Nf})}^{2}*{(\frac{\text{fn}}{f})}^{2}$$
$$Sk^{'} = Sk\frac{\text{fn}}{f}\frac{R2 + Rd}{R2}$$
$$\lambda^{'} = \frac{Mk'}{M}$$
$$Sab = Sk'(\lambda^{'} \pm \sqrt{\lambda^{'2} - 1})$$
$$n1' = \frac{60f}{p}$$
nab = n1′(1 − Sab)
-------------------------------------------------------
$$S' = \frac{n1 - nN'}{n1}$$
$$Rd = \frac{R2*S'}{\text{Sn}} - R2$$
$$Mk^{'} = Mk{(\frac{U1f}{U1Nf})}^{2}*{(\frac{\text{fn}}{f})}^{2}$$
$$Sk^{'} = Sk\frac{\text{fn}}{f}\frac{R2 + Rd}{R2}$$
$$\lambda^{'} = \frac{Mk'}{M}$$
$$Sab = Sk'(\lambda^{'} \pm \sqrt{\lambda^{'2} - 1})$$
$$n1' = \frac{60f}{p}$$
nab = n1′(1 − Sab)
-------------------------------------------------------
$$S' = \frac{n1 - nN'}{n1}$$
$$Rd = \frac{R2*S'}{\text{Sn}} - R2$$
$$S = \frac{n1 - n}{n1} = \frac{n1*k - n}{n1*k}$$
$$S = Sk'(\lambda' - \sqrt{{\lambda'}^{2} - 1})$$
$$Sk^{'} = Sk\frac{\text{fn}}{f}\frac{R2 + Rd}{R2}$$
$$\lambda^{'} = \frac{\text{Mk}}{M'}$$
----------------------------------------------------
$$Mr^{'} = Mr{(\frac{U1f}{U1nf})}^{2}$$
$$U1f = \sqrt{\frac{Mr'}{\text{Mr}}}*U1nf$$
$$U1 = \sqrt{3}*U1f$$
$$S = \frac{n1 - n}{n1} = \frac{n1*k - n}{n1*k}$$
$$S = Sk'(\lambda' - \sqrt{{\lambda'}^{2} - 1})$$
$$Sk^{'} = Sk\frac{\text{fn}}{f}\frac{R2 + Rd}{R2}$$
$$\lambda^{'} = \frac{\text{Mk}}{M'}$$
----------------------------------------------------
$$Mr^{'} = Mr{(\frac{U1f}{U1nf})}^{2}$$
$$U1f = \sqrt{\frac{Mr'}{\text{Mr}}}*U1nf$$
$$U1 = \sqrt{3}*U1f$$
$$Mk^{'} = Mk{(\frac{U1f}{U1Nf})}^{2}*{(\frac{\text{fn}}{f})}^{2}$$
$$Sk^{'} = Sk\frac{\text{fn}}{f}\frac{R2 + Rd}{R2}$$
$$\lambda^{'} = \frac{Mk'}{M}$$
$$Sab = Sk'(\lambda^{'} \pm \sqrt{\lambda^{'2} - 1})$$
$$n1' = \frac{60f}{p}$$
nab = n1′(1 − Sab)
-------------------------------------------------------
$$S' = \frac{n1 - nN'}{n1}$$
$$Rd = \frac{R2*S'}{\text{Sn}} - R2$$
$$Mk^{'} = Mk{(\frac{U1f}{U1Nf})}^{2}*{(\frac{\text{fn}}{f})}^{2}$$
$$Sk^{'} = Sk\frac{\text{fn}}{f}\frac{R2 + Rd}{R2}$$
$$\lambda^{'} = \frac{Mk'}{M}$$
$$Sab = Sk'(\lambda^{'} \pm \sqrt{\lambda^{'2} - 1})$$
$$n1' = \frac{60f}{p}$$
nab = n1′(1 − Sab)
-------------------------------------------------------
$$S' = \frac{n1 - nN'}{n1}$$
$$Rd = \frac{R2*S'}{\text{Sn}} - R2$$