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Question Number 200622 by sonukgindia last updated on 21/Nov/23
Answered by Rasheed.Sindhi last updated on 21/Nov/23
∙(a+b+c)2=42=16a2+b2+c2+2(ab+bc+ca)=16ab+bc+ca=16−102=3∙a3+b3+c3−3abc=(a+b+c)(a2+b2+c2−(ab+bc+ca))22−3abc=(4)(10−3)=28abc=22−283=−2∙(ab+bc+ca)2=32=9a2b2+b2c2+c2a2+2abc(a+b+c)=9a2b2+b2c2+c2a2+2(−2)(4)=9a2b2+b2c2+c2a2=9+16=25∙(a2+b2+c2)2=102=100a4+b4+c4+2(a2b2+b2c2+c2a2)=100a4+b4+c4+2(25)=100a4+b4+c4=100−50=50
Answered by mr W last updated on 21/Nov/23
p1=e1=4p2=e1p1−2e2=4×4−2e2=10⇒e2=3p3=e1p2−e2p1+3e3=4×10−3×4+3e3=22⇒e3=−2p4=e1p3−e2p2+e3p1=4×22−3×10−2×4=50i.e.a4+b4+c4=50✓generallywehavepn=4pn−1−3pn−2−2pn−3pn=an+bn+cn=2n+(1+2)n+(1−2)n
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