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Is there something special when an object moves according to the law a=k*sqrt(v) ? first have a look at the question ,http://in.answers.yahoo.com/question/ind…i now understand the intuitive reason ,the acceleration for this type of motion comes out to be constant.dv/dt=dv/ds*ds/dt= [a/2*sqrt(s)]*a.sqrt(s)=a^2/2can you explain why the derivative comes out to be constant ? if a body travels according to the law a=k*sqrt(v) then also da/dt comes out to be constant.i was discussing this with my sister, and she said this has something to do with the fact that derivative of parabolic function,y=x^2 is proportional to the x- coordinate of the point, and because y=sqrt*x is its inverse function hence something happens ( i don't know what to write now)plz answer if you understood what i'm trying to say...
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