Home
Class 12
MATHS
Prove that the measure of the angle betw...

Prove that the measure of the angle between two main diagonals of a cube is `cos^(-1)frac[1][3]`.

Answer

Step by step text solution for Prove that the measure of the angle between two main diagonals of a cube is cos^(-1)frac[1][3]. by MATHS experts to help you in doubts & scoring excellent marks in Class 12 exams.

Doubtnut Promotions Banner Mobile Dark
|

Topper's Solved these Questions

  • CHSE ODISHA EXAMINATION PAPER 2020

    ARIHANT PRAKASHAN|Exercise GROUP C (30 MARKS) 7. ANSWER ANY ONE QUESTIONS |3 Videos
  • CHSE ODISHA EXAMINATION PAPER 2020

    ARIHANT PRAKASHAN|Exercise GROUP C (30 MARKS) 8. ANSWER ANY ONE QUESTIONS |2 Videos
  • CHSE ODISHA EXAMINATION PAPER 2020

    ARIHANT PRAKASHAN|Exercise GROUP-B (60 Marks) 5.Answer any three questions |5 Videos
  • AREA UNDER PLANE CURVES

    ARIHANT PRAKASHAN|Exercise Chapter Test |11 Videos
  • CONTINUITY AND DIFFERENTIABILITY

    ARIHANT PRAKASHAN|Exercise Chapter test (6 mark question)|8 Videos

Similar Questions

Explore conceptually related problems

Prove that the measure of the angle between two main diagonals of a cube is cos^(-1)""(1)/(3) .

Prove that the measure of the angle between two main diagonals of a cube is cos^(-1)""(1)/(3) .

Knowledge Check

  • Find frac[dy][dx] if y=xcot^(-1)(frac[x][y])

    A
    1992
    B
    1996
    C
    2000
    D
    2002
  • Similar Questions

    Explore conceptually related problems

    Prove that the measure of the angle between two main diagonals of a cube is cos^(-1)""(1)/(3) .

    Prove that the measure of the angle between two main diagonals of a cube is cos^(-1)""(1)/(3) .

    Prove that the meauseres of the angle between two main diagonals of a cube is cos^(-1)""(1)/(3) .

    Prove the following by vector method. Measure of the angle between two diagonals of a cube is cos^-1 (1/3)

    Prove that measure of the angle between the diagonal of a face and the diagonal of a cube, drawn from a vertex is cos^(-1) sqrt(((2)/(3))).

    Prove the angle between the diagonal of one of the faces of the cube and the diagonal of the cube intersecting the diagonal of the face of the cube is cos^(-1)"sqrt(2/3)

    If veca makes equal angles with hati, hatj and hatk and has magnitude 3, prove that the angle between veca and each of hati, hatj and hatk is cos^(-)(1/sqrt3) .