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First factor the trinomial as a binomial square and then use the square root method to solve. Round the solution to the nearest tenth. x2 - 14x + 49 = 3
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\[x=7+\sqrt{3}\]
and x=7-sqrt(3) x=8.7 & 5,3
49 is a perfect square (7 squared), 1 (leading coefficient) so, this is a perfect square in the form (a^2 + 2ab + b^2, where b^2 = 49,so b=7 or b=-7 (it would be -7 because middle term is negative) and a=1x (x-7)^2 = 3 take square root of both sides |x-7| = sqrt(3) (absolute values because x-7 can either be positive or negative before squaring it x-7 = +- sqrt(3) x = 7 +- sqrt(3) x = 7 + sqrt(3) and 7 - sqrt(3) ; then you can approximate answer
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