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is this going to be a bad winter - Imagemakers

📅 May 1, 2026 👤 scraface

May 01, 2026

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📌 T(x) = 0.02x + 0.5\sqrt{x} + 14

📌 where \(T(x)\) is the temperature in °C and \(x\) is the atmospheric CO₂ concentration in ppm above pre-industrial levels. If \(x = 150\) ppm corresponds to 2020, what is the predicted temperature in 2100 if \(x\) increases to 250 ppm?

📌 \[ T(x) = 0.02x + 0.5\sqrt{x} + 14 \]

📌 We compute \(T(150)\) and \(T(250)\), then find the difference to estimate the temperature increase, though the function already gives the full value at each \(x\).

📌 First, compute \(T(150)\):

📌 \[ \sqrt{150} \approx 12.247 \]

📌 T(150) = 0.02(150) + 0.5(12.247) + 14 = 3 + 6.1235 + 14 = 23.1235

📌 Next, compute \(T(250)\):

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