Ex 11.2, 4 - Find equation of line passes (1, 2, 3), parallel - Ex 11.2

 

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Ex 11.2, 4 Find the equation of the line which passes through the point (1, 2, 3) and is parallel to the vector 3š‘– Ģ‚ + 2š‘— Ģ‚ – 2š‘˜ Ģ‚ . Equation of a line passing through a point with position vector š‘Ž āƒ—, and parallel to a vector š‘ āƒ— is š’“ āƒ— = š’‚ āƒ— + šœ†š’ƒ āƒ— Since line passes through (1, 2, 3) š’‚ āƒ— = 1š’Š Ģ‚ + 2š’‹ Ģ‚ + 3š’Œ Ģ‚ Since line is parallel to 3š‘– Ģ‚ + 2š‘— Ģ‚ āˆ’ 2š‘˜ Ģ‚ š’ƒ āƒ— = 3š’Š Ģ‚ + 2š’‹ Ģ‚ āˆ’ 2š’Œ Ģ‚ Equation of line š‘Ÿ āƒ— = š‘Ž āƒ— + šœ†š‘ āƒ— š’“ āƒ— = (š’Š Ģ‚ + 2š’‹ Ģ‚ + 3š’Œ Ģ‚) + šœ† (3š’Š Ģ‚ + 2š’‹ Ģ‚ āˆ’ 2š’Œ Ģ‚)

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