Two wires made up of the same material are of equal lengths but their diameters are in the ratio 1: 2. on stretching each of these two strings by the same tension, the ratio between the fundamental frequencies of these strings is
(a) 1: 4
(b) 1: 2
(c) 2: 1
(d) 4: 1

Question

Arun · Answer

material is same ∴ ρ1 = ρ2 length is same ∴ L1 = L2 radi r1 : r2 = 1:2 Tension is same ∴ T1 = T2 as L, T, ρ are same f ∝ (1/√r2) = (1/r) ∴ (f1/f2) = (r2/r1) = (2/1)

Vikas TU · Answer

Dear student v = sqrt(T/mew) mew = pi*r^2 *rho where r is the radius or the string and ρ is the density of the material of the string. v = 1/r sqrt(T/pi*rho) v ∝ 1/r va/vb = rb/ra = 1/2

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Two wires made up of the same material are of equal lengths but their diameters are in the ratio 1: 2. on stretching each of these two strings by the same tension, the ratio between the fundamental frequencies of these strings is (a) 1: 4 (b) 1: 2 (c) 2: 1 (d) 4: 1

Two wires made up of the same material are of equal lengths but their diameters are in the ratio 1: 2. on stretching each of these two strings by the same tension, the ratio between the fundamental frequencies of these strings is
(a) 1: 4
(b) 1: 2
(c) 2: 1
(d) 4: 1

2 Answers

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Two wires made up of the same material are of equal lengths but their diameters are in the ratio 1: 2. on stretching each of these two strings by the same tension, the ratio between the fundamental frequencies of these strings is (a) 1: 4 (b) 1: 2 (c) 2: 1 (d) 4: 1

Two wires made up of the same material are of equal lengths but their diameters are in the ratio 1: 2. on stretching each of these two strings by the same tension, the ratio between the fundamental frequencies of these strings is (a) 1: 4 (b) 1: 2 (c) 2: 1 (d) 4: 1

2 Answers

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Two wires made up of the same material are of equal lengths but their diameters are in the ratio 1: 2. on stretching each of these two strings by the same tension, the ratio between the fundamental frequencies of these strings is
(a) 1: 4
(b) 1: 2
(c) 2: 1
(d) 4: 1