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Ex 10.2, 1 Compute the magnitude of the following vectors: ๐‘Ž โƒ— = ๐‘– ฬ‚ + ๐‘— ฬ‚ + ๐‘˜ ฬ‚, ๐‘ โƒ—= 2๐‘– ฬ‚ โˆ’ 7๐‘— ฬ‚ โ€“ 3๐‘˜ ฬ‚, ๐‘ โƒ— = 1/โˆš3 ๐‘– ฬ‚ + 1/โˆš3 ๐‘— ฬ‚ โˆ’ 1/โˆš3 ๐‘˜ ฬ‚๐‘Ž โƒ— = ๐‘– ฬ‚ + ๐‘— ฬ‚ + ๐‘˜ ฬ‚ = 1๐‘– ฬ‚ + 1๐‘— ฬ‚ + 1๐‘˜ ฬ‚ Magnitude of ๐‘Ž โƒ— = โˆš(12+12+12) |๐‘Ž โƒ— | = โˆš3 โˆด Magnitude of ๐‘Ž โƒ— = โˆš3 ๐‘ โƒ— = 2๐‘– ฬ‚ โ€“ 7๐‘— ฬ‚ โ€“ 3๐‘˜ ฬ‚ Magnitude of ๐‘ โƒ— = โˆš(22+(โˆ’7)2+(โˆ’3)2) |๐‘ โƒ— | = โˆš(4+49+9) = โˆš62 โˆด Magnitude of ๐‘ โƒ— = โˆš62 ๐‘ โƒ— = 1/โˆš3 ๐‘– ฬ‚ + 1/โˆš3 ๐‘— ฬ‚ โˆ’ 1/โˆš3 ๐‘˜ ฬ‚ Magnitude of ๐‘ โƒ— = โˆš((1/โˆš3)^2+(1/โˆš3)^2+((โˆ’1)/โˆš3)^2 ) |๐‘ โƒ— | = โˆš(1/3+1/3+1/3) = โˆš(3/3) = โˆš1 = 1 โˆด Magnitude of ๐‘ โƒ— = 1

  1. Chapter 10 Class 12 Vector Algebra
  2. Serial order wise

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Davneet Singh

Davneet Singh has done his B.Tech from Indian Institute of Technology, Kanpur. He has been teaching from the past 14 years. He provides courses for Maths, Science and Computer Science at Teachoo