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The equation 5x^2-10x+5=0 can be written in the form (px+q)^2+r=0, where p,q and r are integers. Find the value of p,q and r.
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\[5(x-1)^2=0\]
how, did you equate like terms?
actually no. i factored out the 5 form the expression to get \[5(x^2-2x+1)=0\] and then i recognize \[x^2-2x+1\] as a perfect square, namely \[x^2-2x+1=(x-1)^2\] so we get \[5(x-1)^2=0\]
what are the values of p,q and r
p^2x^2=5x^2 so p^2=5 so p=??????
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actually i don't think we can write this as \[(px+q)^2+r=0\] but we can write this one \[(x-1)^2=0\] in that form. \[p=1, q =-1, r = 0\]
really?
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