[tex]\begin{aligned}\sf{F_h(A)}&=\sf{n}\cdot\sf{P(A)}\\&=\sf{20\cdot0,6}\\&=\sf{\diagup\!\!\!\!\!\!20^4\cdot\frac{3}{\not\!5}}\\&=\sf{4\cdot3}\\&=\sf{12}\end{aligned}[/tex]
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[tex]\begin{aligned}\sf{F_h(A)}&=\sf{n}\cdot\sf{P(A)}\\&=\sf{20\cdot0,6}\\&=\sf{\diagup\!\!\!\!\!\!20^4\cdot\frac{3}{\not\!5}}\\&=\sf{4\cdot3}\\&=\sf{12}\end{aligned}[/tex]