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Solving Triangle Equations Using Sine Theorem and Given Coordinates

This document outlines the mathematical approach to solving a triangle equation using the Sine Theorem. It involves analyzing the relationships between triangle sides and angles, applying specific coordinates for points A, B, and C. Formulas derived from the triangle's sinusoidal properties are utilized, transforming complex expressions into simpler forms. Step-by-step calculations outline the process to derive the solution for specified variables, enabling a clear understanding of how to approach similar problems in trigonometry.

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Solving Triangle Equations Using Sine Theorem and Given Coordinates

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  1. A A 1/3bc = x 1/3ac=y 2/3ac CPQ משוואה א משפט הסינוסים משולש Y^2+(2x)^2-2*2*x*y*sin(alfa)=PQ^2 Q (3x)^2+(3y)^2-2*3y*3x*sin(alfa)=AB 1/3ac B 1/3bc P C AB/ ((3x)^2+(3y)^2-2*3y*3x) sin(alfa)= 2/3bc מכאן הדרך פשוטה מאוד הציבי את הבטוי במקום במשוואה א sin ותקבלי את הפתרון X Y הצבי במקום

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