**Problem #17:** If two people talk simultaneously and each generates an intensity level of 65 dB at a certain point, does the total intensity level at this point equal 130 dB? Account for your answer.**Explanation:**When two sound sources combine, their total intensity levels do not simply add together like regular numbers because decibels (dB) are on a logarithmic scale. - Intensity is proportional to the power of sound.- The formula to find the total intensity level when combining sources is \( I_{\text{total}} = 10 \cdot \log_{10}(I_1 + I_2) \), where \( I_1 \) and \( I_2 \) are the individual intensities.In this problem, both sound sources produce 65 dB. The doubling of intensity results in a 3 dB increase, not a doubling of the decibel level. Therefore, when two sources each producing 65 dB are combined, the result is 68 dB, not 130 dB.

Sound loudness level (intensity in dB) due to 1 person = 65 dB Total number of persons = 2

Answered: Problem #17: If two people talk…

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Problem #17: If two people talk simultaneously and each generates an intensity level of 65 dB at a certain point, does the total intensity level at this point equal 130 dB? Account for your answer.