Solving the Frequency of Sound Waves at 20°C

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A sound source directed at a brick wall produces a minimum intensity every 50 cm, indicating a standing wave pattern. The velocity of sound at 20°C is calculated to be approximately 343.2 m/s. Using the universal wave equation, the frequency is determined to be 343.2 Hz by considering the wavelength as 1 meter, derived from the distance between nodes. The discussion highlights the importance of understanding reflected waves and standing waves in solving the problem. The final frequency of the sound is confirmed to be 343.2 Hz.
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1. a source of sound is directed a large brick wall. a girl walks towards the wall and notices that the intensity of the sound decreases to aminimum every 50cm. what is the frequency of the sound? the air temperature is 20 degrees celsius (answer is 344Hz)2. attempted to use the universal wave equation, being V = frequency x lambda3. found new velocity of sound to be 343.2m/s by doing 331.4 m/s (0.59)(20degrees celsius)
took this new velocity, and attempted to put it into the above listed equation in #2, although the equation is meant for the velocity of a WAVE, i did not know which equation to use. help please and thanks !?
 
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Hi samisoccer9. Have you drawn a diagram showing the incident and reflected waves? Please attach it here.

BTW, the title of your post would be better as INTERFERENCE OF WAVES, not RESONANCE.
 
I haven't drawn any diagrams consisting of waves
 
What do you know about reflected waves and standing waves?
 
ive got the answer now , thanks tho
 
Can you post your solution?
 
Well it says EVERY 50CM, so I took that as the distance between nodes as its a standing wave question. I assumed the brick wall to be a fixed - open, so node to node, meaning LAMBDA is equal to 2L. L being 50cm --> (2)(.5) = 1 meter.
plug into universal wave equation v = f x lambda
343.2 = f x lambda
f = v/lamda --> 343.2/1
f = 343.2 Hz
 
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