For a stretched string of given length, the tension ‘ $T$ ’ is plotted on the X-axis and the frequency ‘ $f$ ’ on the Y -axis. The graph is

rectangular hyperbola

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straight line through the origin

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parabola

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straight line not through the origin

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Solution

The correct option is C parabola
f = $\frac{1}{α t} \sqrt{\frac{T}{μ}}$
$f^{2} = \frac{T}{4 l^{2} μ}$
$∴$ it is of the form $Y^{2} = 4 a x,$ its a parabola

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For a stretched string of given length, the tension ‘ T’ is plotted on the X-axis and the frequency ‘ f’ on the Y -axis. The graph is

The correct option is C parabolaf = 1αt √Tμf 2=T4l2μ∴ it is of the form Y2=4ax, its a parabola

For a stretched string of given length, the tension ‘ $T$ ’ is plotted on the X-axis and the frequency ‘ $f$ ’ on the Y -axis. The graph is

The correct option is C parabola
f = $\frac{1}{α t} \sqrt{\frac{T}{μ}}$
$f^{2} = \frac{T}{4 l^{2} μ}$
$∴$ it is of the form $Y^{2} = 4 a x,$ its a parabola