Explain that walk of a man is the example of resolution of vector.


When a man walks, he pushes the ground with his feet backward at angle θ with the horizontal and man gets equal and opposite reaction space straight R with rightwards arrow on top. 
Vector space straight R with rightwards arrow on top. can be resolved into two components. 

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#6 {main}</pre>  and straight V equals space straight R space sin space straight theta

So,
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#6 {main}</pre> helps the man to walk forward. 
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Define direction cosines of a vector and show that sum of the square of the direction cosines is equal to unity.

The direction cosines of a vector are the cosine of the angles made by a vector with the positive directions of X, Y and Z-axis. Let a vector

The direction cosines of a vector are the cosine of the angles made b

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Can a vector have magnitude smaller than its rectangular component?


No, a vector cannot have magnitude smaller than its rectangular components because rectangular components of vector  are 

And,
          ,

            

∴     and 

       
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What are the rectangular components of a vector whose magnitude is 12 units and it subtends an angle of 60° with X-axis?


Given that,

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#6 {main}</pre>                     

∴            straight A subscript straight x space equals space straight A space cosθ space equals space 12 space cos space 60 degree space equals space 6

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#6 {main}</pre>

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Define position vector and write the position vector of point straight P left right arrow left parenthesis straight x comma space straight y comma space straight z right parenthesis.


A vector drawn from reference point to a given point is known as position vector of that point. 

Position vector of point P is  

Here,     

Therefore, 

 

                   

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