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Home » We combine the expression into a single sine function: - Portal da AcÃºstica

We combine the expression into a single sine function: - Portal da AcÃºstica

📅 March 1, 2026 👤 scraface

Mar 01, 2026

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📌 A = 2\pi imes 3 imes (3 + 10) = 2\pi imes 3 imes 13 = 78\pi \quad ext{å¹³æ¹ã¡ã¼ãã«}

📌 #### \(90\pi\) ç«æ¹ã¡ã¼ãã«, \(78\pi\) å¹³æ¹ã¡ã¼ãã«

📌 ä¸å¿ã \((3, -2)\) ã§åå¾ã5ã®åãããã¾ããåã®æ¹ç¨å¼ãæ¸ãããã®åä¸ã®ç¹ \((6, 1)\) ãç¢ºèªãã¦ãã ããã

📌 ä¸å¿ã \((h, k)\) ã§åå¾ã \(r\) ã®åã®æ¹ç¨å¼ã¯æ¬¡ã®ã¨ããã§ã:

📌 ä¸ããããä¸å¿ \((3, -2)\) ã¨åå¾ \(5\) ãä»£å¥ãã¾ã:

📌 ç¹ \((6, 1)\) ãåä¸ã«ãããç¢ºèªãã¾ã:

📌 eq 25\) ãªã®ã§ãç¹ \((6, 1)\) ã¯åä¸ã«ã¯ããã¾ããã

🔥 Popular Posts

Question: A regular tetrahedron has three of its vertices at $(0,0,0)$...
Let the fourth vertex be $(x, y, z)$, and recall that in a regular tet...
Compute edge lengths between the known points:
\text{Distance between } (0,0,0) \text{ and } (1,1,0): \sqrt{(1)^2 + (...
\text{Distance between } (0,0,0) \text{ and } (1,0,1): \sqrt{(1)^2 + 0...
\text{Distance between } (1,1,0) \text{ and } (1,0,1): \sqrt{0 + (1)^2...
So all edges are of length $\sqrt{2}$.
Let’s find $(x, y, z)$ such that its distance to each of the three poi...
Distance from $(0,0,0)$:
x^2 + y^2 + z^2 = 2

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