How many minimum number of vectors in different planes can be added to give zero resultant?
2
3
4
5
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The resultant of any three vectors will be cancel out by fourth vector.
Six vectors, through have the magnitudes and directions indicated in the figure. Which of the following statements is true?
Using the law of vector addition, is as shown in the fig.
Which law is governed by the given figure?
Associative law of vector addition
Commutative law of vector addition
Associative law of vector multiplication
Commutative law of vector multiplication
It illustrates the associative law of addition
can be zero
can never be zero
lies in a plane containing
Given and lie in a plane and vector lies outside this plane.
Resultant vector of and lies in the same plane as that vectors and .
Resultant vector of and in non.
In an octagon of equal side, what is the sum of , if
coplanar vector therefore, their resultant can never be zero.
If is a unit vector, then the value of is
The unit vectors along the three co-ordinate axes are related as
All the three unit vectors have the magnitude as unity
can be written in terms of components as . When will be zero
Even if one component is non - zero the sum can't be zero.
for .
The component of vector along the vector is
Component of along
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