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Home » Eingangsleistung \( P_in = 50 \times 746 = 37300 \) W. - Nelissen Grade advocaten

Eingangsleistung \( P_in = 50 \times 746 = 37300 \) W. - Nelissen Grade advocaten

📅 March 1, 2026 👤 scraface

Mar 01, 2026

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📌 The angle between two vectors \( \vec{u} = \langle 3, 4 \rangle \) and \( \vec{v} = \langle -1, 2 \rangle \) is what in degrees?

📌 Use dot product: \( \vec{u} \cdot \vec{v} = 3(-1) + 4(2) = -3 + 8 = 5 \)

📌 Magnitudes: \( |\vec{u}| = \sqrt{9 + 16} = 5 \), \( |\vec{v}| = \sqrt{1 + 4} = \sqrt{5} \)

📌 So \( \cos \theta = \frac{5}{5 \cdot \sqrt{5}} = \frac{1}{\sqrt{5}} \)

📌 \( \theta = \cos^{-1}\left( \frac{1}{\sqrt{5}} \right) \approx 63.43^\circ \)

📌 #### Angle: \( \cos^{-1}\left( \frac{1}{\sqrt{5}} \right) \) or approximately 63.43°

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To maximize \( R(x) = \ln(x^2 + 4x + 5) \), we first find the derivati...
Differentiate \( R(x) \):
\[ R'(x) = \frac{d}{dx}[\ln(x^2 + 4x + 5)] = \frac{2x + 4}{x^2 + 4x +...
Set the derivative to zero:
\[ \frac{2x + 4}{x^2 + 4x + 5} = 0 \]
The numerator must be zero, so:
\[ 2x + 4 = 0 \]
\[ x = -2 \]

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