At^2+bt+c

If `y=at^2+2bt-c`and ` t = ax^2+2bx+c`, then`(d^3y

Are both (r 1) and (r 2) positive if (r 1) and (r 2) are the roots of the equation (t2 + bt + c = 0), where b and c are constants? (a) a 0(2) b 0(3) c 0 the undertaking Butler Data Sufficiency (DS Butler) (DS3) Click Here if you have any DS butler questions.
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The velocity v of the a particle depends upen the time t

Numbers are expressed in units. The length is measured in meters, the time is measured in seconds, and the mass is measured in kilograms, according to the International System of Units (SI Units). The speed unit is the meter per second, and the acceleration unit is the meter per second squared.
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A position of particle is `x=`at`+bt^(2)-ct^(3)` find

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A particle is moving along the curve `x=at^(2)+bt+c

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