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Home » Zeb Wells Exposed: Why This Name Is Taking the Web by Storm! - Groen Casting

Zeb Wells Exposed: Why This Name Is Taking the Web by Storm! - Groen Casting

📅 March 1, 2026 👤 scraface

Mar 01, 2026

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📌 5A glaciologist measures that a glacier retreated 120 meters over the first 4 years of observation and then accelerated to retreat 210 meters over the next 3 years. If the acceleration continues linearly (i.e., the annual retreat increases by a constant amount each year), and the pattern continues, how many meters will the glacier retreat in the next 5 years?

📌 The average annual retreat in the first 4 years is 120 / 4 = 30 meters/year.

📌 In the next 3 years, the retreat was 120 → 210 meters over 180 days, or using finite differences, we analyze the *annual* retreat increments.

📌 Let the annual retreat amounts be: Year 1–4: ?, ?, ?, ?; Year 5: A, Year 6: B, Year 7: C.

📌 But since the acceleration is linear, model the *annual retreat* as a sequence with constant second difference.

📌 Let the retreats (in meters/year) for the 5 years be: $ a, a+d, a+2d, a+3d, a+4d $.

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Substituting into the expression:
x^4 + 4x^2 + 3 = (u^2 - 4u + 4) + 4(u - 2) + 3 = u^2 - 4u + 4 + 4u - 8...
f(u) = u^2 - 1.
Now substitute $ u = x^2 - 2 $ into $ f $:
f(x^2 - 2) = (x^2 - 2)^2 - 1 = x^4 - 4x^2 + 4 - 1 = x^4 - 4x^2 + 3.
\boxed{x^4 - 4x^2 + 3}
Question: Compute $ \sum_{n=1}^{50} \frac{1}{n(n+2)} $.
Solution: We begin by simplifying the general term using partial fract...
\frac{1}{n(n+2)} = \frac{A}{n} + \frac{B}{n+2}.
Multiplying both sides by $ n(n+2) $:

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