Answer:
The distance from the central maximum is 0.854 m.
Step-by-step explanation:
Given that,
Wave length = 4.60 cm
Width d= 34.5 cm
Distance L= 6.35 m
We need to calculate the angle
Using relation width and wavelength





We need to calculate the distance from the central maximum



Hence, The distance from the central maximum is 0.854 m.