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Home » From Classic Speed to Iconic Logo: How the Corvette’s Symbol Defines a Legend! - Aurero

From Classic Speed to Iconic Logo: How the Corvette’s Symbol Defines a Legend! - Aurero

📅 March 15, 2026 👤 scraface

Mar 15, 2026

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📌 Set \( n(n+2) = 210 \), \( n^2 + 2n - 210 = 0 \), \( n = \frac{-2 \pm \sqrt{4 + 840}}{2} = \frac{-2 \pm \sqrt{844}}{2} \).

📌 \( \sqrt{844} = 2\sqrt{211} \approx 29.0526 \), so \( n \approx \frac{27.0526}{2} \approx 13.526 \). Not integer.

📌 But since number of terms must be integer, and 210 is not achievable, perhaps the problem has a typo.

📌 However, for the sake of the exercise, assume the equation is correct and solve: no integer, but closest is not valid.

📌 But let’s assume the intended answer is \( n = 14 \) with corrected sum — but it doesn’t match.

📌 Alternatively, perhaps the sum is 195? But problem states 210.

📌 After re-evaluation, realize: the problem may expect solving the quadratic and taking positive root: \( n = \frac{-2 + \sqrt{844}}{2} \approx 13.525 \), but not integer.

📌 Since no integer solution, but in real context, perhaps accept \( n = 14 \) as closest? But not exact.

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Vitesse moyenne = Distance totale / Temps total = 420 / 5 = 84 km/h
Un cercle a une circonférence de 31,4 cm. Quelle est son aire ?
Circonférence = \(2\pi r = 31,4\), donc \(r = 31,4 / (2\pi) ≈ 5\)
Aire = \(\pi r^2 ≈ \pi \times 5^2 ≈ 78,5 \, \text{cm}^2\)
#### 78.5 cm²**Question 1
The perimeter is given by the formula: \( 2(\text{length} + \text{widt...
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