Question
A particle of mass
moving with a velocity
makes an elastic one dimensional collision with a stationary particle of mass
establishing a contact with it for extremely small time
. Their force of contact increases from zero to
linearly in time
, remains constant for a further time
and decreases linearly from
to zero in further time
as shown. The magnitude possessed by
is
![](data:image/png;base64,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)
The correct answer is: ![fraction numerator 4 m u over denominator 3 T end fraction](data:image/png;base64,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)
Change in momentum = Impulse
= Area under force-time graph
Area of trapezium
![rightwards double arrow m v equals fraction numerator 1 over denominator 2 end fraction open parentheses T plus fraction numerator T over denominator 2 end fraction close parentheses F subscript 0 end subscript rightwards double arrow m v equals fraction numerator 3 T over denominator 4 end fraction F subscript 0 end subscript rightwards double arrow F subscript 0 end subscript equals fraction numerator 4 m u over denominator 3 T end fraction](data:image/png;base64,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)
Related Questions to study
Let
be a set containing 10 distinct elements, then the total number of distinct functions from
to
is-
The domain is defined as the set which is to input in a function. We say that input values satisfy a function. The range is defined as the actual output supposed to be obtained by entering the domain of the function.
Co-domain is defined as the values that are present in the right set that is set Y, possible values expected to come out after entering domain values.
Let
be a set containing 10 distinct elements, then the total number of distinct functions from
to
is-
The domain is defined as the set which is to input in a function. We say that input values satisfy a function. The range is defined as the actual output supposed to be obtained by entering the domain of the function.
Co-domain is defined as the values that are present in the right set that is set Y, possible values expected to come out after entering domain values.