Home
Class 12
PHYSICS
Consider two vectors vecF(1)=2hati+5hatk...

Consider two vectors `vecF_(1)=2hati+5hatk` and `vecF_(2)=3hatj+4hatk`. The magnitude of the scalar product of these vectors is

A

20

B

23

C

`5sqrt(33)`

D

26

Text Solution

Verified by Experts

The correct Answer is:
A
Promotional Banner

Topper's Solved these Questions

  • RACE

    ALLEN |Exercise Basic Maths (Units, Dimensions & Measurements)|37 Videos
  • RACE

    ALLEN |Exercise Basic Maths (KINEMATICS)|63 Videos
  • RACE

    ALLEN |Exercise Basic Maths (Co-ordinate & Algebra)|40 Videos
  • NEWTONS LAWS OF MOTION

    ALLEN |Exercise EXERCISE-III|28 Videos
  • SIMPLE HARMONIC MOTION

    ALLEN |Exercise Example|1 Videos

Similar Questions

Explore conceptually related problems

Consider the two vectors : vecL=1hati+2hatj+3hatk " and " vecl=4hati+hatj+6hatk . Find the value of the scalar alpha such that the vector vecL-alpha vecl is perpendicular to vecL .

If veca=2hati-hatj-5hatk and vecb=hati+hatj+2hatk , then find scalar and vector product.

Two vectors vecA=4hati+alphahatj+2hatk" and "vecB=2hati+hatj+hatk are parallel if :-

The angle between the two vectors vecA=3hati+4hatj+5hatk and vecB=3hati+4hatj-5hatk will be :

Two forces vecF_(1)=(3N)hati-(4N)hatj and vecF_(2)=-(1N)hati-(2N)hatj act on a point object. In the given figure which of the six vectors represents vecF(1) and vecF_(2) and what is the magnitude of the net forces

Vectors veca = hati+2hatj+3hatk, vec b = 2hati-hatj+hatk and vecc= 3hati+hatj+4hatk are so placed that the end point of one vector is the starting point of the next vector. Then the vectors are

The sides of a parallelogram are 2hati +4hatj -5hatk and hati + 2hatj +3hatk . The unit vector parallel to one of the diagonals is

Find the angle between the vectors 2hati-hatj+hatk and 3hati+4hatj-hatk .

A vector has magnitude 5 units. It is parallel to the resultant vectors of vec(a)=2hati+3hatj-hatk and vec(b)=hati-2hatj+hatk . Find this vector.

Consider three vectors A=hati +hatj-2hatk , B=hati +hatj+2hatk and C= 2hati -3hatj +4hatk A vector X of the from alphaA +betaB (alpha and beta"are numbers") is perpendicular to C .The ratio of alpha and beta is

ALLEN -RACE-Basic Maths (VECTORS)
  1. Correct relation is :

    Text Solution

    |

  2. Two vectors vecA=3hati+2hatj+hatk" and "vecB=5hatj-9hatj+Phatk are per...

    Text Solution

    |

  3. If the vectors (hati+hatj+hatk) and 3 hati form two sides of a triangl...

    Text Solution

    |

  4. The vector projection of a vector 3hat(i)+4hat(k) on y-axis is

    Text Solution

    |

  5. Consider two vectors vecF(1)=2hati+5hatk and vecF(2)=3hatj+4hatk. The ...

    Text Solution

    |

  6. When vecA.vecB=-|vecA||vecB|, then :-

    Text Solution

    |

  7. The component of vector A=a(x)hati+a(y)hatj+a(z)hatk and the directioi...

    Text Solution

    |

  8. (vecA+2vecB).(2vecA-3vecB):-

    Text Solution

    |

  9. If vecA=3hati+4hatj and vecB=6hati+8hatj, select correct alternatives ...

    Text Solution

    |

  10. The angle between the vectors (hati+hatj) and (2^(1/2)hatj+hatk)) is

    Text Solution

    |

  11. vecA, vecB and vecC are vectors each having a unit magneitude. If ...

    Text Solution

    |

  12. vecA and vecB and vectors expressed as vecA = 2hati + hatj and vecB = ...

    Text Solution

    |

  13. The angle made by the vector vecA=2hati+2hatj with x-axis is

    Text Solution

    |

  14. Two vectors vecA=4hati+alphahatj+2hatk" and "vecB=2hati+hatj+hatk are ...

    Text Solution

    |

  15. If vector hati+hatj-hatk" and "2hati+2hatj+lambdahatk are parallel tha...

    Text Solution

    |

  16. If vecAxxvecB=vecC then find out the correct one :-

    Text Solution

    |

  17. The position vectors of points A,B,C and D are A=3hati+4hatj+5hatk,B=4...

    Text Solution

    |

  18. If vector (veca+ 2vecb) is perpendicular to vector (5veca-4vecb), then...

    Text Solution

    |

  19. If hata" and "hatb are non-collinear unit vectors and if |hata+hatb|=s...

    Text Solution

    |

  20. Vectors vecA and vecB are mutually perpendicular . Component of vecA...

    Text Solution

    |