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The number of distinct binary images which can be generated from a given binary image of right M $\times$ N are

  1. M+N
  2. M $\times$ N
  3. 2$^{M+N}$
  4. 2$^{MN}$
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ans :D

I assume this question asks to map an M x N image to binary gray scale image.

  • We can think like we have to map MxN image (set of MN points) to binary space(2 points -0,1)
  • We know between set A (having a elements) and set B (having b elements), there are b a  distinct functions that can be formed.
  • In our problem, we can form 2 MN functions. 
  • each function will be distinct images

Hence 2 MN distinct binary images can be made

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