What is the solution set for x squared -8x+4>-3? Walk me through how to solve this please? ( :
so its x^2-8x+>-3?
with a +4 after the 8
sorry bout that so is it wanting to find the x though
a solution set for x. My choices are 7<x<1 7<x>1 x is greater than 1 or x is greatr than 7 x <1 or x>7
the first choice makes no sense
neither does some of the math but how would you make x^2-8x+4 greater the a -3
replace the x with a number that fit both the options and if it works there you go ex. 8^2-8(8)+4>3 i replaced it with an 8 which makes it 16-64+4>3 actually that would make it false cause 16-64=-48+4 = -44 so 3 would be greater
thanks for the help but just guessed
it was the second one lol heads up
and btw youre very beautiful
Another approach: \[x ^{2} - 8x + 4 > -3 \rightarrow x ^{2} - 8x + 7 > 0\]Assume \[x ^{2}−8x+7=0 \rightarrow x _{1} = 1, x _{2} = 7\] We know the basic shape of a possitive quadratic and the points where this specific quadratic intersects 0.|dw:1396464237896:dw|From this it's quite easy to derive that the quadratic is grater than 0 when x < 1 or x > 7.
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