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OpenStudy (anonymous):
Use the binomial theorem to find expressions in terms of r1 and r2 for:
i. (x^3+y^3) ii. (x^4+y^4)
r1=(x+y) and r2=(xy)
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OpenStudy (anonymous):
could you help me with the working? I have no idea how to get the answer :(
OpenStudy (mokeira):
do you know
\[(x ^{3}+y ^{3})=(x+y)(x ^{2}+y ^{2}-xy)\]
OpenStudy (mokeira):
do you know that formula?
OpenStudy (anonymous):
yes, but i have to use the binomial theorem, for ii
OpenStudy (mokeira):
@midhun.madhu1987
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OpenStudy (mokeira):
@aryandecoolest
OpenStudy (mokeira):
@agreene
OpenStudy (mokeira):
@ganeshie8
OpenStudy (mokeira):
@hopelovelift
OpenStudy (anonymous):
1. (r1)(r1^2-3r2)
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OpenStudy (anonymous):
2. r1^4-4r2( r1^2-2r2)-6r2^2
OpenStudy (anonymous):
ok that looks good thanks :) do you have any working? I would really like to know how you worked it out :)
OpenStudy (anonymous):
well yeah i have working.!!!
OpenStudy (anonymous):
hope first one is clear to you. right?
OpenStudy (anonymous):
yeah the fist one is clear, but I do not know how to use the binomial theorem, could you post the working? thanks
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OpenStudy (anonymous):
\[(x+y)^4=4C _{0}*x^4+4C _{1}*x^3y+4C _{2} *x^2y^2+4C _{3} *xy^3+4C _{4}*y^4\]
\[x^4+y^4=(x+y)^4-4x^3y-4xy^3-6(xy)^2\]
substitute and get the answer )
OpenStudy (anonymous):
thanks! :)
OpenStudy (anonymous):
np ) anytime
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