This one wired trick

src/Analysis1.typ

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+#import "@preview/biceps:0.0.1": *
+#import "@preview/cetz:0.4.2"
+
+#import "lib/styles.typ": *
+#import "lib/common.typ": *
+
+#show: stdTemplate
+#flexwrap( // Trigonometric formulas
+  main-spacing: 1mm,
+  cross-spacing: 1mm,
+  stdBlock([
+    $sin(x+y) = cos(x)sin(y) + sin(x)cos(y)$ \
+    $cos(x+y) = cos(x)cos(y) - sin(x)sin(y)$ \
+
+    $cos(2x) = cos^2(x) - sin^2(x)$ \
+    $sin(2x) = 2sin(x)cos(x)$
+
+    #grid(
+      gutter: 5mm,
+      columns: (auto, auto),
+      [$cos^2(x) = (1 + cos(2x))/2$],
+      [$sin^2(x) = (1 - cos(2x))/2$]
+    )
+
+    $cos^2(x) + sin^2(x) = 1$
+    
+    #grid(
+      gutter: 5mm,
+      columns: (auto, auto),
+      [$cos(-x) = cos(x)$],
+      [$sin(-x) = -sin(x)$],
+    )
+
+    Subsitution mit Hilfsvariable
+
+    #grid(
+      gutter: 5mm,
+      row-gutter: 3mm,
+      columns: (auto, auto),
+      [$tan(x)=sin(x)/cos(x)$],
+      [$cot(x)=cos(x)/sin(x)$],
+      [$tan(x)=-cot(x + pi/2)$],
+      [$cot(x)=-tan(x + pi/2)$],
+      [$cos(x - pi/2) = sin(x)$],
+      [$sin(x + pi/2) = cos(x)$],
+    )
+    $sin(x)cos(y) = 1/2sin(x - y) + 1/2sin(x + y)$
+
+    Für $x in [-1, 1]$ \
+    $arcsin(x) = -arccos(x) - pi/2 in [-pi/2, pi/2]$ \
+    $arccos(x) = -arcsin(x) + pi/2 in [0, pi]$
+  ]),
+  sinTable
+)