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2x ^4 +15x 2 −50=0
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put a t instead of X^2----> 2t^2+15t-50=0 then u know..as usually with D=b^2-4ac
the answer in the book says \[\pm \sqrt{10}\] then a 2 underneath it
D=625>0 so we have 2 solutions 4 t X1=-b
t1=(-b+sqrD)/2a=(-15+25)/4=-10/4 t2=(-b-sqrD)/2a=(-15-25)2a=-35/4 then ....t=X^2---> x=sqrt
this is wht i think
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Thanks!
t1=(-b+sqrD)/2a=(-15+25)/4=10/4********* oh w8...sqr of a negative no doesn't exist so it's only t1 a solution 4 this
Can you help me with this one \[\sqrt[3]{25x}{5}^y^{2}\]
write it again plsss
\[\sqrt[3]{25x ^{5}y ^{2}}\]
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wht should i do here?
oh I forgot the rest of the problem! next to that one is \[\sqrt[3]{10x ^{6}y ^{8}}\]
The answer in the book is \[5x ^{3}y ^{3} \sqrt[3]{2x ^{2}y}\]
not sure how they got it...
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