Find the number of dissimilar terms in the expansion of $(a + b)^{100}$

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Solution

There will be a total number of (n+1) terms in the expansion of $(a + b)^{n}$
For example, if you take the expansion of $(a + b)^{2}$ , there are three dissimilar terms.
So, there will be 101 terms in the expansion of $(a + b)^{100}$

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