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Home » Die Volumenformel für eine Kugel lautet \( V = \frac43\pi r^3 \). - go-checkin.com

Die Volumenformel für eine Kugel lautet \( V = \frac43\pi r^3 \). - go-checkin.com

📅 March 1, 2026 👤 scraface

Mar 01, 2026

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Thus, the value is $ \boxed{70} $.
Question: Compute the square of $ \sqrt{7 + 2\sqrt{10}} + \sqrt{7 - 2\...
Solution: Let $ x = \sqrt{7 + 2\sqrt{10}} + \sqrt{7 - 2\sqrt{10}} $. W...
x^2 = \left( \sqrt{7 + 2\sqrt{10}} + \sqrt{7 - 2\sqrt{10}} \right)^2 =...
x^2 = 14 + 2\sqrt{7^2 - (2\sqrt{10})^2} = 14 + 2\sqrt{49 - 40} = 14 +...
Thus, $ x^2 = \boxed{20} $.
Question: Find the largest value of $ x $ that satisfies $ |2x - 5| +...
Solution: We analyze the expression by considering the critical points...
$ x < -3 $:
Then $ 2x - 5 < 0 $, $ x + 3 < 0 $, so:

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Processing: 60% of 48 = 0.6 × 48 = <<0.6*48=28.8>>28.8 ms
Rendering: 15% of 48 = 0.15 × 48 = <<0.15*48=7.2>>7.2 ms
New total: 28.8 + 21.6 + 7.2 = <<28.8+21.6+7.2=57.6>>57.6 ms
#### 57.6**Question:** Compute \(\cos 45^\circ + \cos 225^\circ\).
First, we calculate \(\cos 45^\circ\) and \(\cos 225^\circ\) separatel...
\cos 45^\circ = \frac{\sqrt{2}}{2}
For \(\cos 225^\circ\), since \(225^\circ = 180^\circ + 45^\circ\), we...
\cos 225^\circ = \cos(180^\circ + 45^\circ) = -\cos 45^\circ = -\frac{...
Now, adding the two values:
\cos 45^\circ + \cos 225^\circ = \frac{\sqrt{2}}{2} - \frac{\sqrt{2}}{...

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