Home
Class 12
PHYSICS
The resultant of two vectors vecA and ve...

The resultant of two vectors `vecA` and `vecB` is perpendicular to the vector `vecA` and its magnitude is equal to half of the magnitude of the vector `vecB`. Find out the angles between `vecA` and `vecB`.
.

Text Solution

Verified by Experts

Since ` vecR ` is perpendicular to ` vecA ` . Figure shows the three vectors ` vecA , vecB and vecR` angle between ` vecA ` and `vecB ` is ` pi-theta`
` sin theta =R/B = B / (2B) =1/2`
` implies theta = 30^@ implies ` angle `vecA ` between and ` vecB ` is 150.
Promotional Banner

Topper's Solved these Questions

  • ELEMENTS OF VECTORS

    AAKASH SERIES|Exercise LONG ANSWER TYPE QUESTIONS|5 Videos
  • ELEMENTS OF VECTORS

    AAKASH SERIES|Exercise SHORT ANSWER TYPE QUESTIONS|10 Videos
  • ELECTROSTATICS

    AAKASH SERIES|Exercise ADDITIONAL PRACTICE EXERCISE (PRACTICE SHEET (ADVANCED) INTEGER TYPE QUESTIONS)|5 Videos
  • GEOMETRICAL OPTICS

    AAKASH SERIES|Exercise ADDITIONAL PRACTICE EXERCISE (LEVEL-II PRACTICE SHEET (ADVANCED) INTEGER TYPE QUESTIONS)|10 Videos

Similar Questions

Explore conceptually related problems

The resultant of vecA and vecB is perpendicular to vecA . What is the angle between vecA and vecB ?

The resultant of vecA and vecB is perpendicular to vecA . What is the angle between vecA and vecB ?

If for two vector vecA and vecB , sum (vecA+vecB) is perpendicular to the difference (vecA-vecB) . The ratio of their magnitude is

Two vectors vec A and vecB have equal magnitudes.If magnitude of (vecA+vecB) is equal to n times of the magnitude of (vecA-vecB) then the angle between vecA and vecB is :-

The vectors vecA has a magnitude of 5 unit vecB has a magnitude of 6 unit and the cross product of vecA and vecB has a magnitude of 15 unit. Find the angle between vecA and vecB .

The vectors vecA has a magnitude of 5 unit vecB has a magnitude of 6 unit and the cross product of vecA and vecB has a magnitude of 15 unit. Find the angle between vecA and vecB .

Two vectors vecA and vecB are such that vecA+vecB=vecA-vecB . Then

If the vectors veca and vecb are mutually perpendicular, then veca xx {veca xx {veca xx {veca xx vecb}} is equal to:

If veca and vecb are two vectors of magnitude 1 inclined at 120^(@) , then find the angle between vecb and vecb-veca .

The magnitude of the vectors product of two vectors vecA and vecB may be