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How do you work x2 plus 25x-10974 equals 0? - Answers
In this case, it's probably faster to simply solve it by completing the square than by trying to find it's factors: x2 + 25x - 10974 = 0 x2 + 25x = 10974 x2 + 25x + 625/4 = 10974 + 625/4 (x + 25/2)2 = 10974 + 156.25 x + 25/2 = ± √11130.25 x + 25/2 = ± √44521 / 2 x = (-25 ± √44521) / 2 x = (-25 ± 211) / 2 x = 93, -118 This tells us that if we had factored the equation out in the first place, we would have wound up with: (x - 93)(x + 118) = 0
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How do you work x2 plus 25x-10974 equals 0? - Answers
In this case, it's probably faster to simply solve it by completing the square than by trying to find it's factors: x2 + 25x - 10974 = 0 x2 + 25x = 10974 x2 + 25x + 625/4 = 10974 + 625/4 (x + 25/2)2 = 10974 + 156.25 x + 25/2 = ± √11130.25 x + 25/2 = ± √44521 / 2 x = (-25 ± √44521) / 2 x = (-25 ± 211) / 2 x = 93, -118 This tells us that if we had factored the equation out in the first place, we would have wound up with: (x - 93)(x + 118) = 0
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How do you work x2 plus 25x-10974 equals 0? - Answers
In this case, it's probably faster to simply solve it by completing the square than by trying to find it's factors: x2 + 25x - 10974 = 0 x2 + 25x = 10974 x2 + 25x + 625/4 = 10974 + 625/4 (x + 25/2)2 = 10974 + 156.25 x + 25/2 = ± √11130.25 x + 25/2 = ± √44521 / 2 x = (-25 ± √44521) / 2 x = (-25 ± 211) / 2 x = 93, -118 This tells us that if we had factored the equation out in the first place, we would have wound up with: (x - 93)(x + 118) = 0
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- og:descriptionIn this case, it's probably faster to simply solve it by completing the square than by trying to find it's factors: x2 + 25x - 10974 = 0 x2 + 25x = 10974 x2 + 25x + 625/4 = 10974 + 625/4 (x + 25/2)2 = 10974 + 156.25 x + 25/2 = ± √11130.25 x + 25/2 = ± √44521 / 2 x = (-25 ± √44521) / 2 x = (-25 ± 211) / 2 x = 93, -118 This tells us that if we had factored the equation out in the first place, we would have wound up with: (x - 93)(x + 118) = 0
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