The set of all real roots of the equation x & sup2; = x How to solve the equation x & sup2; = x is to write out the steps! Why a 0, a 1?

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• 1. The set of real number solutions of equation x ^ 2-x = 2
• 2. The set of real solutions of the equation X-2 = 0,
• 3. Given the set a = {x Ⅰ X & sup2; + (P + 2) x + 1 = 0, X ∈ r}, if a ∩ R + = empty set, find the value range of real number P
• 4. Given the set a = {x | AX3 + ax2-x = 0}, if the set a is a single element set, then the value range of real number a is______ ．
• 5. Given the set a = {xiax ^ 3 + x ^ 2-x = 0}, if the set a is a single element set, then the value range of real number a is_______ . 1. Given the set a = {xiax ^ 3 + x ^ 2-x = 0}, if the set a is a single element set, then the value range of real number a is_______ . 2. Given the set a = {xiax ^ 2 + X + 1 = 0, X ∈ r}, and a ∩ {XIX ≥ 0} = & # 8709;, then the value range of real number a is --.
• 6. Given the set a = {x | x ＜ - 1 or X ＞ 2}, B = {x | 4x-p ＜ 0}, if AB, the value range of real number P
• 7. If the set {x | x + a = a | x |, X ∈ r} is a single element set, then the value range of real number a is______ ．
• 8. Let a be a set of real numbers. If a belongs to a, then 1 / 1-A belongs to a and 1 does not belong to A. It is proved that if a belongs to a, then 1-1 / a belongs to a
• 9. If a belongs to real number set and (1-A) / (1 + a) belongs to {a}, then a =?
• 10. Let the elements of a set be real numbers and satisfy: 1.1 ∈ a; 2. If a ∈ a, then 1 / (1-A) ∈ a (1) If 2 ∈ a, try to find the set a (2) If a ∈ a, try to find the set a (3) Can set a be a single element set? If so, find the set. If not, explain the reason To correct the mistake, the title "1.1 ∈ a" should be "1 &; a".
• 11. 1. Choose an appropriate method to represent the set clique which is composed of all the real roots of the equation x & # 178; - 2x-3 = 0. The answer is {3.0-1} why has 0? 2. There are 8 proper subsets of set {1,2,3}. Please list them! The second question is wrong, there should be 8, which 8? Not which 6!
• 12. The set of all real roots of the equation x ^ 2-2 = 0 The set of all real roots of the procedure x ^ 2-2 = 0 Let the real root of the equation x ^ 2-2 = 0 be x and satisfy the condition x ^ 2-2 = 0. Therefore, it is expressed as a = {x ∈ R I x ^ 2-2 = 0} What do you mean "and satisfy the condition x ^ 2-2 = 0"? Can r use other common number sets, such as Q or Z
• 13. Is the real solution of equation x2 + 2 = 0 a set?
• 14. The set of composition of real number solutions of equation x2-2 = 0
• 15. All the solutions of the equation y = x & # 178; + 1
• 16. X y is a real number and X & # 178; - 2x + √ XY-2 = - 1, find the value of 1 / XY + 1 / (x + 1) (y + 1) +. + 1 / (x + 2006) (y + 2006) Sorry for the inconvenience
• 17. In the set of real numbers a, - A, | a |, the elements are
• 18. x. Y is a real number P: X ＞ Y Q: | x | y|
• 19. Let a = {the square of X / x-3x + 2 = 0}, B = {the square of X / x + 2 (a + 1) x + (the square of a-5) = 0. If AUB = a, find the value range of real number a? Complete solution steps, at least I can understand! The answer is given, where △ is the square of 4 (a + 1) - 4 (the square of a - 5) = 8 (a + 3); how did it come from? Why do we have to use it to judge? This △ = 4 (a + 1) square-4 (A's square-5) = 8 (a + 3); how can we get it? Or is there a dead formula for such a similar problem, as long as it's hard? Sorry, it's a bit stupid @!
• 20. If a √ a + B √ B ＞ a √ B + B √ a, then the condition that real numbers a and B should satisfy is? If a √ a + B √ B ＞ a √ B + B √ a, then the condition that real numbers a and B should satisfy is?