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Ditch the Heat with Stylish Linen Trousers for Ladies—Click to Shop Now! - Silent Sales Machine

📅 March 11, 2026 👤 scraface

Mar 11, 2026

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📌 #### 76.04375

📌 Un coche se deprecia en valor un 12% cada año. Si el coche inicialmente vale $25,000, ¿cuál será su valor después de 4 años?

📌 El coche se deprecia un 12% cada año, por lo que el factor de depreciación anual es \(1 - 0.12 = 0.88\).

📌 Después de 1 año: \(25000 \times 0.88 = 22000\).

📌 Después de 2 años: \(22000 \times 0.88 = 19360\).

📌 Después de 3 años: \(19360 \times 0.88 = 17036.8\).

📌 Después de 4 años: \(17036.8 \times 0.88 = 14991.744\).

📌 #### 14991.744

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\( a_{10} = S_{10} - S_9 = 350 - 288 = 62 \)
Problem:** A car depreciates such that its value after \( t \) years i...
Solve \( 25000(0.85)^t < 10000 \)
Divide: \( (0.85)^t < \frac{10000}{25000} = 0.4 \)
Take logarithm: \( t \ln(0.85) < \ln(0.4) \)
\( t > \frac{\ln(0.4)}{\ln(0.85)} \approx \frac{-0.9163}{-0.1625} \app...
So, after 6 years, value drops below $10,000.
Problem:** A function \( f(x) = x^3 - 6x^2 + 11x - 6 \) has roots \( r...
By Vieta’s formulas:
\( r + s + t = 6 \), \( rs + rt + st = 11 \), \( rst = 6 \)

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