If `lambda_1, lambda_2 and lambda_3` are the wavelength of the waves giving resonance to the fundamental, first and second overtone modes respectively in a string fixed at both ends. The ratio of the wavelengths `lambda_1:lambda_2:lambda_3` is

If lambda_(1), lambda_(2), lambda_(3) are the wavelengths of the waves giving resonance in the fundamental, first and second overtone modes respecively in a open organ pipe, then the ratio of the wavelengths lambda_(1) : lambda_(2) : lambda_(3) , is :

If lambda_(1), lamda_(2)and lamda_(3) are the wavelengths of the wave giving resonance with the fundamental, first and second overtones respectively of a closed orga pipe Then the ratio of wavelength lambda_(1), lamda_(2)and lamda_(3) is

If lambda_(1), lamda_(2)and lamda_(3) are the wavelengths of the wave giving resonance with the fundamental, first and second overtones respectively of a closed organ pipe Then the ratio of wavelength lambda_(1), lamda_(2)and lamda_(3) is

If lambda_1, lambda_2, lambda_3 are wavelengths of first 3 lines of balmer series. Find lambda_1/lambda_3

If lambda_(1) and lambda_(2) are the wavelengths of the first members of the Lyman and Paschen series respectively, then lambda_(1) : lambda_(2) is

If lambda_1 and lambda_2 are the wavelengths of the first member of the Lyman and Paschen series respectively, then lambda_1 : lambda_2 is

If lambda_(1) and lambda_(2) are the wavelength of the first members of the Lyman and Paschen series, respectively , then lambda_(1) lambda_(2) is

If lambda_(1) and lambda_(2) are the wavelength of the first members of the Lyman and Paschen series, respectively , then lambda_(1) :lambda_(2) is