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find an upper limit for the zeros of 2x4 - 7x3 + 4x2 + 7x - 6 = 0
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@satellite73 sorry i keep bothering you, but can u help?
AN upper bound right?
pick some number \(k\) and divide by \(x-k\) synthetic is best if all the coefficients are positive, then \(k\) is an upper bound of the zeros
this problem is actually much easier than that, because by inspection \(1\) is a zero, as is \(-1\) so you can factor out \((x-1)(x+1)\) and find the other zeros using the quadratic formula or even factoring if you can
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