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OpenStudy (anonymous):
Total number of terms in the expansion (x+a)^80 + (x-a)^80 is ?
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OpenStudy (anonymous):
hba is right .
162
because if we have
(x+a)^n
then the no of terms are n+1 after expansion in binomial series .
OpenStudy (hba):
oh thanks for getting this revised.
OpenStudy (anonymous):
But u see ....i want the answer after expansion
OpenStudy (anonymous):
there are common terms which cancels off in the expansion
OpenStudy (anonymous):
81 terms for first one 81 for the second one so adds up to 162 .....
total no of terms are 162 ...
there are some common terms ...
let me check it ...
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OpenStudy (anonymous):
i guess it to be low because the terms with same powers should be added ...
OpenStudy (anonymous):
i think 41..is the answer...wat u say @sami-21
OpenStudy (anonymous):
(x-a)^80 total terms 81 40 are negative and 41 are positive
OpenStudy (helder_edwin):
it is 41 terms
OpenStudy (helder_edwin):
after cancellation and addition
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OpenStudy (anonymous):
(x+a)^80 total terms 81
81 - 40 = 41
OpenStudy (anonymous):
Yup..) thxx.....for Confirming....
OpenStudy (helder_edwin):
exactly as u said it @Yahoo!
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