A vibrator of frequency 60Hz is used in generating transverse stationary waves in a long thin wire, If the average distance between successive nodes on the wire is 45cm, find the speed of the transverse waves in the wire.

a

27ms-1

b

54ms-1

c

90ms-1

d

108ms-1

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Correct Option
b

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Discussions (16)

olyezema
4 years ago
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Deepthinker581
4 years ago

Speed =force × distance × of two successive nodes
S=60 ×0.45 × 2 successive nodes
S=27×2; successive nodes

S=54 ms-1

olyezema
4 years ago

The question was distance between successive nodes
F=v/2l
l=45/100=0.45m
v=60×2×0.45
v=54m/s

Adex max
11 years ago

the distance between two node =lambda/2::: so the wavelength is (45x10^-2)2

Adex max
11 years ago

answer is 54

Mylesraymond
2 years ago

pls i thought distance between 2 points is wavelength/2 ??. im confused

De sage
1 year ago

or

Speed (v) = Wavelength (λ) x Frequency (f)

First, we need to find the wavelength (λ). Since the average distance between successive nodes is half the wavelength, we can write:

λ = 2 x distance between nodes
= 2 x 45 cm
= 90 cm
= 0.9 m

Now, we can plug in the values:

v = λ x f
= 0.9 m x 60 Hz
= 54 m/s

Therefore, the speed of the transverse wave in the wire is 54 m/s.

Mickey007
10 years ago

very correct sir the answer is meant to be 54 = 2 * the distance between two successive nodes

De sage
1 year ago

guys lets go 🤗🤗🤗


V=2F(L2-L1)
v=?
F=60Hz
L2-L1(average length) =45cm, to m 45/100=0.45m

v=2×60(0.45)
120×0.45=54m/s

jessonuoha
3 years ago

thanks

MJoe
1 year ago

no explanation

MojiHassan
10 months ago

No solution and I'm confused 🤧

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