Find a unit vector perpendicular to both of the vectors a+b and a-b|Vector algebra|12|CBSE|BOARD|CET

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  • čas přidán 10. 09. 2024
  • Vector Algebra‪@FountainofMathematics‬

Komentáře • 16

  • @atulrawat-hh4nq
    @atulrawat-hh4nq Před 7 měsíci +2

    why didnt we use formula ± a X b / la X bl

  • @Upadhyayclasses1412
    @Upadhyayclasses1412 Před 2 lety +3

    Sir kya jo unit vector perpendicular hain aur cross produt kar ke jo vector milega unka direction same hoga ? Reply

    • @FountainofMathematics
      @FountainofMathematics  Před 2 lety +2

      Cross product of two vectors a and b represent the vector axb which is perpendicular to both the vectors a and b. and hence direction ratios of perpendicular vector is taken along axb.

    • @tarunpurohit1133
      @tarunpurohit1133 Před 8 měsíci

      ​@@FountainofMathematics sir ye kaise pta chlega ki cross krna hai ya dot product

    • @shrikanth1007
      @shrikanth1007 Před 7 měsíci +1

      ​@@tarunpurohit1133bad news bro he died 2 months ago

    • @ravib_s4411
      @ravib_s4411 Před 7 měsíci

      ​@@shrikanth1007😂 seriously?

    • @zack176
      @zack176 Před 6 měsíci

      ​@@FountainofMathematicssir yaha perpendicular the vector par dot product kyu nahi hua

  • @user-oi3gu6xw9j
    @user-oi3gu6xw9j Před 3 měsíci

    Why should we dint take here dot product pls reply.

    • @FountainofMathematics
      @FountainofMathematics  Před 3 měsíci

      A vector which is perpendicular to both the vectors C and D is a vector C X D. Hence we find here cross product for a+b and a-b

  • @avni7296
    @avni7296 Před 6 měsíci

    Sir cross product kyu karenge? ?

  • @user-qu9vy6uz7n
    @user-qu9vy6uz7n Před 6 měsíci

    Sir u should explain how that I(-6×4)-j(-4) will come ..

  • @nishukatyal8677
    @nishukatyal8677 Před 3 měsíci

    In denominator we use magnitude of cross product of c and d
    But why not individually magnitude of c and magnitude of d

    • @FountainofMathematics
      @FountainofMathematics  Před 3 měsíci

      C X D is a vector which is perpendicular to both Vector C and Vector D.
      Hence, | C X D | is not equal to |C|x|D|