Wave Phenomena — Important Questions
NIOS · Class 12 · Physics
45 important questions from Wave Phenomena for NIOS Class 12 Physics, with answers. Includes multiple choice and multiple correct questions.
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Important Questions from Wave Phenomena
Two tuning forks produce 5 beats per second. If one fork has a frequency of 500 Hz, what are the possible frequencies of the other fork?
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495 Hz or 505 Hz
Step 1: Beat frequency = difference in frequencies of the two sources. Step 2: Beat frequency = 5 Hz (given). Step 3: If one fork has frequency 500 Hz, then the other fork has frequency = 500 ± 5 Hz. Step 4: Therefore, the possible frequencies are 500 + 5 = 505 Hz or 500 - 5 = 495 Hz. Wrong option: 490 and 510 Hz would give 10 beats per second, not 5. Both 495 and 505 are valid since we cannot determine which is higher without additional information.
What is the fundamental frequency of a closed organ pipe of length l if the velocity of sound is v?
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v/4l
Step 1: In a closed organ pipe, there is a node at the closed end and an antinode at the open end. Step 2: For the fundamental mode (simplest vibration), there is only one quarter-wavelength fitting in the pipe: l = λ/4, so λ = 4l. Step 3: Using v = fλ, fundamental frequency n₁ = v/λ = v/4l. Step 4: For an open pipe, both ends are antinodes, l = λ/2, giving n₁ = v/2l — twice the closed pipe frequency. This is why v/2l is wrong for a closed pipe.
Which characteristic of electromagnetic waves remains unchanged when light travels from one medium to another?
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Frequency
Step 1: When an EM wave travels from one medium to another, it interacts with the new medium's atoms/molecules. Step 2: The speed of EM waves changes: v = c/√(μᵣεᵣ), which depends on the medium's properties. Step 3: Since speed changes and v = fλ, the wavelength also changes. Step 4: However, frequency is determined by the source and does NOT change with the medium — the number of oscillations per second remains fixed. This is a fundamental property of wave propagation.
The intensity ratio of two interfering waves is 1:16. What is the ratio Imax/Imin?
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25/9
Step 1: Since I ∝ a², the amplitude ratio a₁/a₂ = √(I₁/I₂) = √(1/16) = 1/4. So a₁ = 1, a₂ = 4. Step 2: Imax ∝ (a₁ + a₂)² = (1 + 4)² = 25. Step 3: Imin ∝ (a₁ - a₂)² = (1 - 4)² = (-3)² = 9. Step 4: Imax/Imin = 25/9. Common mistake: Some students directly use intensity ratio (16/1) without converting to amplitude ratio first, or incorrectly compute (a₁ - a₂)².
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