Part $($a$)\sqrt[\phantom{2}]{2}$

What is the speed of the wave in units of meters per second?

$v=1\mathrm{.}100\frac{m}{s}$

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Part $($b$)$

Using the same slinky stretched to the same length, a standing wave is created which exhibits of three antinodes and four nodes. At what frequency, in hertz, must the Slinky be oscillating?

$f=$

$q,$ Hz

Degrees

Radians $$ J $($ D

E

$0$

$2$

$4$

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Hint

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$3$ Submission$($s$)$ Remaining

Hints: $q,$ deduction per hint. Hints remairing: $q,2q,$ Feedback: $q,$ I give up$!$

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Grade Summary

Deductions $,0\%$

Potential

$100\%$

Submissions

Attempt$($s$)$ Remaining: $349.$ Deduction per Attempt detailed view

Part $($c$)$

Since a Slinky can have traveling transverse waves on it$,$ we can define a tension in it as if it were a string. If the total mass of this Slinky is $290$ g $,$ what is the "effective tension" in units of newtons?