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Math check please
1. Solve the system of equations y=2x^23 y=3x1 a)no solution b)(1/2,5),(2,5/2) c)(1/2,5/2),(2,5)**** d)(1/2,5/2),(2,5) 2. How many real number solutions are there to the equation 0=3x^2+x4? a)0 ***** b)1 c)2 d)3 3.solve
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Solve by completing the square: x^2+3x28=0
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Solve by completing the square;round to the nearest hundredth if necessary. x^23x=4 Thanks so much.
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solve by completing square method 16x^224x13=0
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2x^25x12=0 solve by completing the square. please explain how it's sovled.
asked by sahar on September 10, 2013 
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Solve 0 = 3x^2 + 5x 1 by completing the square. Express your answer as exact roots. 3(x^2 + 5/3 + 25/36) = 1 (x+ 5/6)^2 = 37/36 sq root( x + 5/6)^2 = sq root (37/36) x + 5/6 = + sq root 37/6 x = 5/6 + square root 37 /6
asked by Lucina on March 26, 2015 
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Completing the square method allows you to solve any quadratic equation. For each of the following determine what number completes the square. I cannot find my notes on completing the square, can someone please help with these two
asked by Christian on May 21, 2007

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Which of the following statements is true? A. Any quadratic equation can be solved by completing the square. B. Completing the square always gives two distinct solutions. C. You can’t complete the square if there is no constant
asked by Emma on July 21, 2014 
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solve the equation by completing the square round to da nearest hundred if nessesary. x^2 + 10x = 18 A 11.56, 1.56 B 11.56, 1.56 C 11.56,  1.56 my answer D 11.56, 1.56 solve the equation by completing the square x^2 + 9x 14 =
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Solve by completing the square. a²  2√(3a) + 2 = 0 Solve for x. I don't know if you can use completing the square for this problem. ax^n + b = 0
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Consider the equation x(square) + 4px + 2q = 0 where p and q are real constants. a) by completing square, show that (x+2p)square =4P(SQUARE)2q b) Hence show that x= 2p +/ square root(4 p(square) 2p ) c) Use the above results
asked by Jayden Haddy on August 4, 2013
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