$\nu^{2}=\frac{LT}{m}$ The formula above expresses the square of the speed $\nu$ of a wave moving along a string in terms of tension $T$, mass $m$, and length $L$ of the string. What is $T$ in terms of $m$, $\nu$, and $L$ ? $T=\frac{m\nu^{2}}{L}$ $T=\frac{m}{\nu^{2}L}$ $T=\frac{mL}{\nu^{2}}$ $T=\frac{L}{m\nu^{2}}$

Mashaal Masha

Feb 24, 2024

$v^{2}=\frac{LT}{m}$The formula above expresses the square of the speed $v$ of a wave moving along a string in terms of tension $T$, mass $m$, and length $L$ of the string. What is $T$ in terms of $m$, $v$, and $L$ ?

Difficulty: Medium

T=\frac{mv^{2}}{L}

T=\frac{m}{v^{2}L}

T=\frac{mL}{v^{2}}

T=\frac{L}{mv^{2}}

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