The number of distinct term in the expansion of (a+b)^4
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Answer:no of distinct terms=5
Step-by-step explanation:
Formula for finding distinct terms
n=(p+k-1) C(k-1) OR
n=((p+k-1)!) / (p! (k-1)!)
p=power k= number of variables
Here p=4 and k=2(a, b are 2 variables)
n=((4+1)!) /(4! *2!) =5! /4! =5
No of distinct terms=5
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