Dokumentation mit Formeln angepasst, PNGs eingefügt für Lesbarkeit in Gittea
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@@ -1,13 +1,22 @@
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Bekannt:
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Bekannt:
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<!-->
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$$
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$$
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L_1, H_0, H_1, \alpha_F, \alpha_S,
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L_1, H_0, H_1, \alpha_F, \alpha_S,
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$$
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$$
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Gesucht:
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<-->
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Gesucht:
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<!-->
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$$
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$$
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L_F, L_S, \Delta H_F, \Delta H_S, (\rightarrow H_{Max})
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L_F, L_S, \Delta H_F, \Delta H_S, (\rightarrow H_{Max})
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$$
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$$
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<-->
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Beziehungen:
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Beziehungen:
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<!-->
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$$
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$$
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\frac{\Delta_{H_F}}{L_{F}} = tan(\alpha_F) [1]
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\frac{\Delta_{H_F}}{L_{F}} = tan(\alpha_F) [1]
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$$
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$$
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@@ -67,11 +76,13 @@ $$
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$$
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$$
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\frac{tan(\alpha_F) + tan(\alpha_S)}{\frac{H_1 - H_0}{L_1} + tan(\alpha_S)} = x_{Verhältnis}
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\frac{tan(\alpha_F) + tan(\alpha_S)}{\frac{H_1 - H_0}{L_1} + tan(\alpha_S)} = x_{Verhältnis}
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$$
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$$
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<-->
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- dann L_F aus [6]
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- dann L_F aus [6]
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- \Delta_{H_F} aus [1]
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- \Delta_{H_F} aus [1]
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- und L_S aus [5]
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- und L_S aus [5]
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<!-->
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$$
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$$
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\frac{tan(\alpha_F) + tan(\alpha_S)}{\frac{H_1 - H_0}{L_1} + tan(\alpha_S)} \geq 1
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\frac{tan(\alpha_F) + tan(\alpha_S)}{\frac{H_1 - H_0}{L_1} + tan(\alpha_S)} \geq 1
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$$
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$$
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@@ -80,4 +91,5 @@ $$
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$$
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$$
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$$
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$$
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{tan(\alpha_F)} \geq {\frac{H_1 - H_0}{L_1}}
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{tan(\alpha_F)} \geq {\frac{H_1 - H_0}{L_1}}
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$$
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$$
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