how many terms are there in the expansion of (1+2x x^2) ^5 + (1 + 4y + 4y^2) ^5.
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hence total number of terms are 21
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Answer:
21 terms are there in the given expansion
Step by step explanation:-
As we know that total no. of terms in (a+b)
n is (n+1).
(1+2x+x^2 )^5 +(1+4y+4y^2 )^5
=((1+x)^2 )^5+((1+2y)^2)^5
=(1+x)^10 +(1+2y)^10
Therefore,
Total no. of terms =(10+1)+(10+1)−1=11+11−1=21
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