CBSE-XI-Physics

02: Physics and Mathematics

with Solutions - page 2
  • #2
    Let
    C→=A→+B→(a)
    C→is always greater than
    A→(b) It is possible to have
    C→<
    A→and
    C→<
    B→(c) C is always equal to A + B
    (d) C is never equal to A + B.
    digAnsr:   b
    Ans : (b) It is possible to have `` \left|\stackrel{\to }{C}\right|`` < `` \left|\stackrel{\to }{A}\right|`` and `` \left|\stackrel{\to }{C}\right|`` < `` \left|\stackrel{\to }{B}\right|``
    Statements (a), (c) and (d) are incorrect.
    Given: `` \stackrel{\to }{C}=\stackrel{\to }{A}+\stackrel{\to }{B}``
    Here, the magnitude of the resultant vector may or may not be equal to or less than the magnitudes of `` \stackrel{\to }{A}`` and `` \stackrel{\to }{B}`` or the sum of the magnitudes of both the vectors if the two vectors are in opposite directions.
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