MEDIUM
11th ICSE
IMPORTANT
Earn 100

An open pipe is suddenly closed at one end with the result that the frequency of third harmonic of the closed pipe is found to be higher by than the fundamental frequency of the open pip is:
(a)
(b)
(c)
(d)

50% studentsanswered this correctly

Important Questions on Superposition of Waves-2 : Stationary (Standing) Waves : Vibration of Air Columns
MEDIUM
11th ICSE
IMPORTANT
The frequencies of the first overtone of a closed and an open organ pipe are equal. The lengths of the pipes are in the ratio:

MEDIUM
11th ICSE
IMPORTANT
The fundamental frequency of an open organ pipe is . The first overtone of this pipe is the same as the first overtone of a closed organ pipe. If the speed of sound be then the length of the closed organ pipe is:

MEDIUM
11th ICSE
IMPORTANT
An open pipe resonates in its second harmonic with frequency . One end of the pipe is closed and the frequency is slowly raised until this pipe resonates in its th harmonic with frequency . Then:

MEDIUM
11th ICSE
IMPORTANT
An open pipe of length resonates with frequency of . If the speed of sound is , then this frequency is:

HARD
11th ICSE
IMPORTANT
An organ pipe closed at one end vibrating in its first overtone and another pipe open at both ends vibrating in its third overtone are in resonance with a given tuning fork. The ratio of the length of to that of is:

MEDIUM
11th ICSE
IMPORTANT
A closed organ pipe of length and an open organ pipe contain gases of densities respectively. The compressibility of gases is same in both the pipes which are vibrating in their first overtone with same frequency. The length of the open organ pipe is:

MEDIUM
11th ICSE
IMPORTANT
In a closed organ pipe is produced the third overtone. We find in the pipe:

MEDIUM
11th ICSE
IMPORTANT
A glass tube of length is filled with water. The water can be drained out slowly at the bottom of the tube. If a vibrating tuning fork of frequency is brought at the upper end of the tube and the velocity of sound is then the total number of resonances obtained will be:
