“…This study examined the use of Haar wavelets to remove noise from a one-level, two-dimensional DWT. The Haar wavelet was chosen because of its computational simplicity and its orthogonal characteristic, which helps preserve distances after transformation [10] . A one-level DWT usually produces four sub-bands (LL, LH, HL, HH) of the image, where the LL sub-band denotes the approximate coefficients and the LH, HL and HH represents local information such as edges, noise, etc.…”