diff --git a/notes/.obsidian/plugins/various-complements/data.json b/notes/.obsidian/plugins/various-complements/data.json index b8ccd22..8074f83 100644 --- a/notes/.obsidian/plugins/various-complements/data.json +++ b/notes/.obsidian/plugins/various-complements/data.json @@ -233,9 +233,25 @@ }, "2\\cos\\frac{\\alpha+\\beta}2\\sin\\frac{\\alpha-\\beta}2": { "2\\cos\\frac{\\alpha+\\beta}2\\sin\\frac{\\alpha-\\beta}2": { + "currentFile": { + "count": 2, + "lastUpdated": 1680607216706 + } + } + }, + "\\cos\\alpha+\\cos\\beta": { + "\\cos\\alpha+\\cos\\beta": { "currentFile": { "count": 1, - "lastUpdated": 1680606991534 + "lastUpdated": 1680607228733 + } + } + }, + "2\\sin\\frac{\\alpha+\\beta}2\\cos\\frac{\\alpha-\\beta}2": { + "2\\sin\\frac{\\alpha+\\beta}2\\cos\\frac{\\alpha-\\beta}2": { + "currentFile": { + "count": 1, + "lastUpdated": 1680607233106 } } } diff --git a/notes/.obsidian/workspace.json b/notes/.obsidian/workspace.json index e4cad75..e354746 100644 --- a/notes/.obsidian/workspace.json +++ b/notes/.obsidian/workspace.json @@ -6,17 +6,8 @@ { "id": "4163434766f0d7dc", "type": "tabs", + "dimension": 83.42303552206674, "children": [ - { - "id": "312cde2b80e58872", - "type": "leaf", - "state": { - "type": "outline", - "state": { - "file": "mat/Funkce/Goniometrické vzorce.md" - } - } - }, { "id": "dc5763b0511370a4", "type": "leaf", @@ -42,7 +33,24 @@ } } ], - "currentTab": 2 + "currentTab": 1 + }, + { + "id": "87d8591d352266dc", + "type": "tabs", + "dimension": 16.576964477933263, + "children": [ + { + "id": "312cde2b80e58872", + "type": "leaf", + "state": { + "type": "outline", + "state": { + "file": "mat/Funkce/Goniometrické vzorce.md" + } + } + } + ] } ], "direction": "vertical" diff --git a/notes/mat/Funkce/Goniometrické vzorce.md b/notes/mat/Funkce/Goniometrické vzorce.md index 8048b60..57967fd 100644 --- a/notes/mat/Funkce/Goniometrické vzorce.md +++ b/notes/mat/Funkce/Goniometrické vzorce.md @@ -8,7 +8,8 @@ Následující vzorce lze mít k písemkám: součtové vzorce: $\sin\alpha+\sin\beta=2\sin\frac{\alpha+\beta}2\cos\frac{\alpha-\beta}2$ $\sin\alpha-\sin\beta=2\cos\frac{\alpha+\beta}2\sin\frac{\alpha-\beta}2$ - +$\cos\alpha+\cos\beta=2\cos\frac{\alpha+\beta}2\cos\frac{\alpha-\beta}2$ +$\cos\alpha-\cos\beta=2\sin\frac{\alpha+\beta}2\sin\frac{\alpha-\beta}2$ ---