Hint 3 Find the condition for perfectly destructive interference In general, if d a and d b are the paths traveled by two waves of equal frequency that are originally emitted in phase, the condition for perfectly destructive interference is d a d b n 2 where is the wavelength of the sound waved and n is any nonzero odd integer Given this condition for perfectly destructive interference and the situation described in the introduction of this problem, then, what is the value of n that corresponds to the shortest distance d b ANSWER

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Question: Hint 3 . Find the condition for perfectly destructive interference In general, if d a and d b are the paths traveled by two waves

Hint

3 .

Find the condition for perfectly destructive interference

In general, if

d_{a}

and

d_{b}

are the paths traveled by two waves of equal frequency that are originally emitted in phase, the condition for perfectly destructive interference is

d_{a} - d_{b} = n \frac{}{2}

where

is the wavelength of the sound waved and

n

is any nonzero odd integer.

Given this condition for perfectly destructive interference and the situation described in the introduction of this problem, then, what is the value of

n

that corresponds to the shortest distance

d_{b} ?

ANSWER:

Hint 3 . Find the condition for perfectly

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