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4.Given that y=2x^2+3x, find the range of values of x for which
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\[y>9\]
@hartnn @ganeshie8 @mathmath333
did you first try yourself ?
its the same as last one, give it a try, show your steps
i did try @hartnn
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okay
\[9=2x^2+3x\] \[-2x^2-3x+9=0\] \[2x^2+3x-9=0\]
good how will you factorize that ?
nopes, find 2 numbers whose sum is +3 and product is -18
okay :)
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\[-3\times6=\]
-18
\[-3+6=3\]
@hartnn
correct so now we can factorize \(2x^2+3x-9 = 2x^2 +6x-3x-9 \\ = 2x (x+3)-3(x+3)\) can u continue ?
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factor out x+3
x=-3 and x=3/2
yeah, but keep it in factored form
(x+3)(2x-3)
okay
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\((x+3)(2x-3) > 0 \) how will u go ahead ?
\[x >-3~and~x >\frac{ 3 }{ 2 }\]
correct :)
thnx @hartnn
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