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Suppose a computer architecture allows for 32 bit addresses, how many memory cells can be addressed at most in this system?
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$$2^{32} = 4,294,967,296$$
Thanks! Is this the same or different than how large the memory space is?
Well, if we're speaking in terms of 'cells' then yes, you can't access any more than \(2^{32}\) cells in such an architecture. Now theoretically the cell size could change, and be a bigger memory unit. In practice the cell size is always in size of 8bits today.
If by 'memory space' you mean 'address space': http://en.wikipedia.org/wiki/Address_space Then the cell size doesn't matter at all, and yes it is essentially the same =)
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