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How can $(2^{100}-2^{98})(2^{99}-2^{97})$ be written in terms of its prime factors?
How can $(2^{100}-2^{98})(2^{99}-2^{97})$ be written in terms of its prime factors?
I tried to expand it: $2^{199}-4^{197}+2^{195}$
What do I do next?
The answer choices are:
A. $2^{100}\cdot3 \...
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