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Question Number 191304 by Mingma last updated on 22/Apr/23
Answered by cortano12 last updated on 22/Apr/23
x=t2−2(t2−2)3−3(t2−2)−t=0(t−2)(2t+1−5)(2t+1+5)(14t3+bt+c)=0{t=2⇒x=2t=5−12⇒x=−1−52t=−1−52⇒x=−1+52
Commented by Frix last updated on 22/Apr/23
Your3rdsolutionisfalseand1solutionismissing...
Answered by Frix last updated on 22/Apr/23
x+2⩾0⇒x3−3x⩾0⇒D:−3⩽x⩽0∨x⩾3(x3−3x)2−(x+2)=0x6−6x4+9x2−x−2=0(x−2)(x2+x−1)(x3+x2−2x−1)=0D∧x−2=0⇒x=2D∧x2+x−1⇒x=−1+52D∧x3+x2−2x−1=0⇒x=−1+27sinsin−171433≈−.445041868
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