mass between these values, however.

$$

m

$($i$)$

$($a$)$ What is the frequency of the vibrator $($in Hz $)?($Note: The greater the tension in the string, the smaller the number of nodes in the standing wave.$)$

$q,$

$42$

Assume there are $n$ nodes when mass $36\mathrm{.}0$ kg is used and $n+1$ nodes when mass $25\mathrm{.}0$ kg is used. Hz

$($b$)$ What is the largest object mass $($in kg $)$ for which standing waves could be observed?

How is the velocity of the wave on the string related to the frequency of the wave and its wavelength? kg

$($c$)$ What If$?$ What would the linear mass density of the string have to be $($in $k\frac{g}{m})$ if $36\mathrm{.}0$ kg is the largest mass for which standing waves are observed?

$0.C$ kg$/$m

$($d$)$ For what values of $m($in kg $)$ would standing waves with the next four higher numbers of nodes be observed in this case?

$m_2=$

$m_3=$

$m_4=$

$m_5=$

$$

$c$

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