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Home » \mathbfu \cdot \mathbfv = \|\mathbfu\| \|\mathbfv\| \cos \theta - Nelissen Grade advocaten

\mathbfu \cdot \mathbfv = \|\mathbfu\| \|\mathbfv\| \cos \theta - Nelissen Grade advocaten

📅 February 28, 2026 👤 scraface

Feb 28, 2026

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📌 But this contradicts the premise. Alternatively, perhaps the number needs only to be divisible by one of them? But context suggests common constraint.

📌 Waitâunless the number is divisible by the **least common multiple**, which is 1001, but thatâs four digits. So no such three-digit number exists.

📌 But suppose the problem meant: smallest three-digit number divisible by **at least one**? Thatâs trivial.

📌 Alternatively, misread: perhaps "divisible by 7, 11, or 13"âbut thatâs not what it says.

📌 But given the context of a cycles study, likely the intended answer is the lcm, but since itâs four digits, we must conclude: no such number.

📌 But this is invalid.

📌 Waitâperhaps the number is divisible by **each** of 7, 11, and 13âmeaning divisible by their **product**, so $ z $ must be a multiple of 1001. The smallest such $ z $ is 1001, but it is not three-digit.

📌 Therefore, **no** three-digit number satisfies this.

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