ANSWER

Step-by-step explanation
First, we have to find the frequency of the sound in the air.
To do this, apply the formula for the speed of a wave:

where λ = wavelength
f = frequency
The speed of sound in air is 332 m/s at 0 degrees Celsius.
Hence, using the formula given, the speed of sound in the air of 22 degrees Celsius is:

Therefore, the frequency of the sound is:

Now, we can apply the formula for the speed of sound in marble to find the wavelength of the wave after it travels into the marble:

Note: the frequency of the sound in the air and marble are the same
Therefore, the wavelength of the wave after it travels into marble is:

That is the wavelength of the wave after it travels into marble.