For a linear array with aperture D and wavelength λ, which expression approximates the near-field distance N?

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Multiple Choice

For a linear array with aperture D and wavelength λ, which expression approximates the near-field distance N?

Explanation:
The near-field distance scales with how the wavefront curvature sits across the aperture. A larger aperture means more phase variation across the beam at a given range, so the region where those variations are still significant extends farther out. Using the common Fresnel/Fraunhofer criterion, the near-field (Fresnel) distance is on the order of D^2/λ. So, for a linear array with aperture D and wavelength λ, the near-field distance N ≈ D^2/λ. Increasing D grows N, while increasing λ (lower frequency) reduces N. The other expressions don’t have the right dimensionality or the correct scaling with D and λ.

The near-field distance scales with how the wavefront curvature sits across the aperture. A larger aperture means more phase variation across the beam at a given range, so the region where those variations are still significant extends farther out. Using the common Fresnel/Fraunhofer criterion, the near-field (Fresnel) distance is on the order of D^2/λ. So, for a linear array with aperture D and wavelength λ, the near-field distance N ≈ D^2/λ. Increasing D grows N, while increasing λ (lower frequency) reduces N. The other expressions don’t have the right dimensionality or the correct scaling with D and λ.

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