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Find J(x) if
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\(x^{3}+3x^{2}+x-2=(x+2)\times~J(x)\)
To double check your answer? Well what did you end up with? You applied polynomial long division or synthetic division, yes?
i got J(x)=\(x^{2}+x-1\)
i sub. ax^2+bx+c into J(x) and compare both sides to find the values of a,b and c.
what is synthetic division?
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|dw:1481814088891:dw|Ah that's clever :) Ya I prefer doing synthetic division myself.
Hmm it's a little hard to explain if you've never seen it before... The numbers along the top row are the coefficients.
Either way, it looks like you got the correct answer which is great.
oh that's synthetic division... my revision book didn't stated... ^_^" it just show one example almost similar to this question...
ah XD
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Thank you @Zepdrix ^_^
np
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