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find the polynomial: \[p(x)=c_3x^3+c_2x^2+c_1x^1+c_0\] such that: p(-1) = -5 p( 2) =13 p'(-1) = 12 p' ( 2) = 9
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\[p'(x)=3c_3x^2+2c_2x+c_1\] \[p'(-1)=3c_3-2c_2+c_1=12\] \[p'(2)=12c_3+8c_2+c_1=9\] \[p(-1)=-c_3+c_2-c_1+c_0=-5\] \[p(2)=8c_3+4c_2+2c_1+c_0=9\]
You have 4 equations from the info given
I think putting this in matrix form will be fancy but easier
yep, rref the coeff matrix with the right sides
when I first tried it I kept switching numbers about and not getting a good bead on it; so I ended up do a similar but longer route combining a few methods :)
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