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Home » Bees visiting lavender: \( 0.55 \times 120 = 66 \) - go-checkin.com

Bees visiting lavender: \( 0.55 \times 120 = 66 \) - go-checkin.com

📅 March 1, 2026 👤 scraface

Mar 01, 2026

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📌 z^2 = c \cdot r \left(1 - rac{r^2}{c^2}

📌 ight) = c r - rac{r^3}{c}

📌 But \(r = rac{\sqrt{x^2 + y^2}}{1}\), so:

📌 z^2 = c \sqrt{x^2 + y^2} - rac{(x^2 + y^2)^{3/2}}{c}

📌 This is messy. Instead, return to the standard geometric interpretation.

📌 We know that the equation \(

📌 ho = c \sin\phi\) in spherical coordinates represents a **sphere**.

📌 Multiply both sides by \(

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But e = 0.7a → consistent.
Total: e + (e / 0.7) + a = e + (10/7)e + (10/7)e = e(1 + 10/7 + 10/7)...
But a = e / 0.7 = (10/7)e.
So total: (10/7)e + (10/7)e + (10/7)e? No:
a = e / 0.7 = (10/7)e ≈ 1.4286e.
Then total = e + (10/7)e + (10/7)e = e(1 + 20/7) = e(27/7) = 15 → e =...
Armand = (10/7) × (105/27) = (10/7)(35/9) = (10 × 35) / (7 × 9) = 350...
But simpler: from earlier, total = e + a + e = e + (e/0.7) + e? No: El...
And e = 0.7 × Armund → Armu = e / 0.7.
So total = e + (e / 0.7) + 2e = 3e + (10/7)e = (21/7 + 10/7)e = 31/7 e...

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