Vector Algebra: Scalar Triple Product(23 Nov) - JEE MCQ
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10 Questions MCQ Test - Vector Algebra: Scalar Triple Product(23 Nov)
Vector Algebra: Scalar Triple Product(23 Nov) for JEE 2024 is part of JEE preparation. The Vector Algebra: Scalar Triple Product(23 Nov) questions and answers have been prepared
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Vector Algebra: Scalar Triple Product(23 Nov) - Question 1
For unit vectors b and c and any non zero vector a, the value of {{(a + b) × (a + c)}×(b × c)}⋅(b + c) is
Detailed Solution for Vector Algebra: Scalar Triple Product(23 Nov) - Question 1
Vector Algebra: Scalar Triple Product(23 Nov) - Question 2
The vector ((i−j) × (j−k)) × (i + 5k) is equal to
Detailed Solution for Vector Algebra: Scalar Triple Product(23 Nov) - Question 2
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Vector Algebra: Scalar Triple Product(23 Nov) - Question 3
If 
, and 
are linearly dependent vectors and 
, then
, and are linearly dependent vectors and , then
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Vector Algebra: Scalar Triple Product(23 Nov) - Question 4
Let, 
be three non-zero vectors such that 
is a unit vector perpendicular to both 
If the angle between 
is equal to
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Vector Algebra: Scalar Triple Product(23 Nov) - Question 5
Let 
be non-coplanar unit vectors equally inclined to one another at an acute angle 
. Then 
in terms of 
is equal to
Detailed Solution for Vector Algebra: Scalar Triple Product(23 Nov) - Question 5
are unit vectors and equally inclined to each other at an acute angle θ.
Vector Algebra: Scalar Triple Product(23 Nov) - Question 6
If 
are two non-zero non-collinear vectors then 
is equal to
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Vector Algebra: Scalar Triple Product(23 Nov) - Question 7
Let 
and 
is a unit vector such that 
, then 
equals
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Vector Algebra: Scalar Triple Product(23 Nov) - Question 8
If 
for some non-zero vector 
, then the area of the triangle whose vertices are 
are non-coplanar)
Detailed Solution for Vector Algebra: Scalar Triple Product(23 Nov) - Question 8
can be represented in terms of three non-coplanar vectors 
respectively, we have 
Vector Algebra: Scalar Triple Product(23 Nov) - Question 9
If 
are three non-coplanar vectors, then the value of 
is :
Detailed Solution for Vector Algebra: Scalar Triple Product(23 Nov) - Question 9
can be written as 
Vector Algebra: Scalar Triple Product(23 Nov) - Question 10
Let 
and 
be three non-coplanar vectors, and let 
and 
be the vectors defined by the relations 
and 
. Then the value of the expression 
Detailed Solution for Vector Algebra: Scalar Triple Product(23 Nov) - Question 10
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