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f(x)=2x^4-19x^2+24
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find all zeros?
make factors
\[2x^4-19x^2+24=2x^4-16x^2-3x^2+24\] =?
of 24?
1,6,8,12
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shouldnt it be something like p/q
ok i gto possible roots 1, 1/2,2,3,3/2,4,4/2,6,6/2,8,8/2,12,12/2 but thats going to take a while, is there an easier way to solve these because i have many question similar
\[2 \times 24=48,3+16=19,3 \times 16=48\]
\[=2x^2(x^2-8)-3(x^2-8)\] \[=(x^2-8)(2x^2-3)\] \[=(x+\sqrt{8})(x-\sqrt{8})(\sqrt{2}x+\sqrt{3})(\sqrt{2}x-\sqrt{3})\] \[x=-2\sqrt{2},x=2\sqrt{2},x=-\sqrt{\frac{ 3 }{ 2 }},x=\sqrt{\frac{ 3 }{ 2 }}\]
you reduced the equation?
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where did you get 2*24 and the rest of those?
also how does 2x4−19x2+24=2x4−16x2−3x2+24
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