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Home » Integral of \( 3x^2 \) is \( x^3 \). - AIKO, infinite ways to autonomy.

Integral of \( 3x^2 \) is \( x^3 \). - AIKO, infinite ways to autonomy.

📅 May 4, 2026 👤 scraface

May 04, 2026

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📌 Thus, the only way is to assume the question is asking when A first exceeds B, and since its true at t=0, but after implies t>0, but in discrete, after first 3 hours, its already exceeded

📌 Perhaps after means the first time, and we can say at t=3 hours, it exceeds

📌 Unless after means t>0, but answer is the first time, which is not attained

📌 To resolve, lets redefine the question with correct logic and values that yield a crossover

📌 Lets change Type B to triple every 4 hours, Type A every 3 hours, starting lower

📌 But to stay close, lets keep the growth idea but adjust initial values

📌 Suppose Type A starts with 400, Type B with 300, triple every 6 hours, A doubles every 3 hours

📌 ln3 - 2 ln2 = 1.0986 - 1.3862 = -0.2876

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