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\LARGE d = V_p \time \(T_p - T\)
\LARGE d = V_s \time \(T_s - T\)
\LARGE V_p T_p - V_p T = V_s T_s - V_s T
\LARGE V_p T_p - V_s T_s = V_p T - V_s T
\LARGE V_p T_p - V_s T_s = \( V_p - V_s \) T
\LARGE T = \frac {\( V_p T_p - V_s T_s \)} {\( V_p - V_s \)}

\LARGE \frac {d} {V_p} = {T_p} - T
\LARGE \frac {d} {V_s} = {T_s} - T
\LARGE d \( \frac 1 V_s - \frac 1 V_p \) = \( T_s - T_p \)
\LARGE d = \frac { T_s - T_p } {\frac 1 V_s - \frac 1 V_p }

產生數學公式的方法(as follow)

\LARGE sin(\alpha^+_-\beta)

\LARGE \(\frac x a\)^2 + \(\frac y b\)^2 = c^2 \time \div

\LARGE \{x_a\}^2 + {y_a}^2 = z_a^2

e^{2\pi i}

x_1 + x_2 + x_3

\frac a b = \frac {x+y} {x-y}

\sqrt x = \sqrt{a+b}

e^x=\relstack{\rm lim}{n\rightar\infty}\(1+\frac xn\)^n

\(1+\frac A B\)^n

\Bigsum_{n=0}^N x_n

Parenthesis \( A \)

Curly braces \{ A \}

Square braces \[ A \]

Angle braces \< A \>

Bars \| A \|

Double bars \= A \=

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