A block whose mass is $34$ grams is attached to a spring whose elastic constant is$.$ k$=6\mathrm{.}2$ N$/$m

The block is pulled $7\mathrm{.}0$ cm from the equilibrium position at $$x$=0.$ Assume no friction. Determine:

a$)$ The angular frequency $[$ Select $]["13\mathrm{.}5$ rad$/$s$","1\mathrm{.}3$ rad$/$s$","0\mathrm{.}74$ rad$/$s$","0\mathrm{.}074$ seconds"$]$

b$)$ The frequency $[$ Select $]["2\mathrm{.}15$ Hz$","0\mathrm{.}21$ Hz$","4\mathrm{.}6$ Hz$"]$

c$)$ The period of the oscillation $[$ Select $]["0\mathrm{.}46$ seconds", $"4\mathrm{.}6$ seconds"$]$

d$)$ The maximum amplitude of the oscillation $[$ Select $]["7\mathrm{.}0$ cm$","3\mathrm{.}5$ cm$","14\mathrm{.}0$ cm$"]$

e$)$ The maximum speed of the oscillating block $[$ Select $]["0\mathrm{.}95$ m$/$s$","0\mathrm{.}07$ m$/$s$","193$ m$/$s$"]$

f$)$ The maximum acceleration of the oscillating block $[$ Select $]["6\mathrm{.}6$E$-2$ m$/$s$^2","95$E$-2$ m$/$s$^2","13\mathrm{.}5$ m$/$s$^2"]$

g$)$ The mass of the block $[$ Select $]["0\mathrm{.}034$ kg$","0\mathrm{.}34$ kg$","340$ kg$"]$

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