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Home » Jeremy Jahns Shocked the World—What This Icon Sacrificed for His Breaking Career! - AMAZONAWS

Jeremy Jahns Shocked the World—What This Icon Sacrificed for His Breaking Career! - AMAZONAWS

📅 March 6, 2026 👤 scraface

Mar 06, 2026

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📌 So: \( \frac{1}{16} \cdot (1/2)^{t/150} = 1 \)? No — that would mean 1 inch而已

📌 Wait: if the ratio halves every 150 years, then:

📌 Let \( R(t) = R_0 \cdot (1/2)^{t/150} \), where \( R_0 \) is the ratio 150 years ago.

📌 But we need the actual ratio today.

📌 Suppose \( t = 0 \) is now.

📌 Let the ratio today (at t=0) be \( R(0) = 1/16 \) (birch:pine).

📌 But 150 years ago, it was higher: \( R(0) / R_{\text{past}} = 1/2 \Rightarrow R_{\text{past}} = 2 \cdot R(0) = 2/16 = 1/8 \)

📌 We want when ratio was 1:1 = 1.

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Present value = 692 / 13.83 ≈ <<692/13.83=49.97>>49.97
#### 49.97Question: Let $ f(x^2 + 2) = x^4 + 4x^2 + 3 $. Find $ f(x^2...
Solution: Let us define a function $ f(u) $ such that
f(x^2 + 2) = x^4 + 4x^2 + 3.
We aim to find $ f(x^2 - 2) $.
First, observe that the right-hand side can be expressed in terms of $...
x^4 + 4x^2 + 3 = (x^2)^2 + 4x^2 + 3.
Let $ u = x^2 + 2 $. Then $ x^2 = u - 2 $, and
Substituting into the expression:
x^4 + 4x^2 + 3 = (u^2 - 4u + 4) + 4(u - 2) + 3 = u^2 - 4u + 4 + 4u - 8...

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