This preview has intentionally blurred sections. Sign up to view the full version.
View Full Document
Unformatted text preview: m. 45 . 2 ) s 63 s)( m 00 . 9 ( s) 63 . )( s m . 10 ( s) 63 . )( s m 00 . 3 ( 2 2 3 3 = +. (In this case, retaining extra significant figures in evaluating the roots of the quadratic equation does not change the answer in the third place.) f) The acceleration is negative at t = 0 and is increasing, so the particle is speeding up at the greatest rate at t = 2.00 s and slowing down at the greatest rate at t = 0. This is a situation where the extreme values of a function (in the case the acceleration) occur not at times when = dt da but at the endpoints of the given range....
View
Full Document
 '
 NoProfessor
 Acceleration, Quadratic equation, greatest rate, extra significant figures

Click to edit the document details