A mass m$=4\mathrm{.}8$kgm$=4\mathrm{.}8$kg is at the end of a horizontal spring of spring constant k$=185$N$/$mk$=185$N$/$m on a frictionless horizontal surface. The block is pulled, stretching the spring a distance A$=6\mathrm{.}5$cmA$=6\mathrm{.}5$cm from equilibrium, and released from rest.

louis$2$@clemson.edu$2$S$67-46-5$D$-4$F$-86$A$8-54097$

$-$ Part $($a$)$

Write an equation for the angular frequency of the oscillation in terms of the variables from the problem statement $($that is to say, just the symbols with no concern for their assigned values.$)$

$=($k$/$m$)$Correct$!$

$-$ Part $($b$)$

Calculate the angular frequency of the oscillation in radians per second.

$=6\mathrm{.}2206\mathrm{.}220$rad$/$srad$/$s$$Correct$!$

$$ Part $($c$)$

Write an equation for the period TT of the oscillations in terms of the variables from the problem statement.

$-$ Part $($d$)$

Calculate the period TT of the oscillations in seconds.

TT $=1\mathrm{.}0101\mathrm{.}010$ss$$Correct$!$

$-$ Part $($e$)$

Write an equation for the maximum speed vmaxvmax of the block in terms of the variables from the problem statement.

vmaxvmax $=$ A$$$$Attempts$$Remain

$$ Part $($f$)$

Write an equation for the maximum acceleration amaxamax of the block in terms of the variables from the problem statement.