If x belongs to {- 1,1,2, the square of X - 2x}, then the set of real numbers x is
{-1,1,2,0,3}.
RELATED INFORMATIONS
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- 2. In Grade 9, complete 7 sentences according to the initial 1.It's n____ for us to learn knowledge as much as possible. 2.They are going to p____ their piano concert tonight. 3.At last,they s____ in finishing that hard work. 4.This restaurant is too small to s___ so many people.Let 's go to another one. 5.Liu Xiang's success is an i___ to us all. 6.Whenever I am in trouble,my friend Mary always o___ to help. 7.The fire began at eight and soon it was out of _____ (control) Answer as many as you can
- 3. An English word has seven letters and the third letter is L
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- 5. The last seven letter English word is r
- 6. A word that can describe a dog and the penultimate letter is r,
- 7. E h add another two letters to change into another word
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- 10. A seven letter word that starts with P and ends with S
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- 12. Use enumeration to represent the following set: the square of equation x is equal to the square of X, so why is there no negative one in the set of real number roots It turns out that the square of X is in brackets
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- 14. Is the true number in logarithmic function a positive real number that is not 1?
- 15. It is proved that if a and B are nonnegative real numbers, then a + B + 2 ≥ 2 (√ a + b)
- 16. Let P and Q be two nonempty sets of real numbers. Define the set P · q = {z1z = AB, a belongs to P, B belongs to Q} If P = {- 1,0,1}, q = {- 2,2}, then the elements in the set P · Q are?
- 17. Let P and Q be two nonempty sets of real numbers. Define the set M = P + q = {a + B | a ∈ P, B ∈ Q}. If P = {0,2,5}, q = {1,2,6}, what is the number of subsets of M
- 18. Given the set a = {x | x ≥ 4}, the domain of G (x) = 1 / √ 1-x + A is B. If a ∩ B = empty set;, what is the range of real number a?
- 19. Let P and Q be two nonempty sets of real numbers, and define the set P + q = {a + B | a ∈ P, B ∈ Q}. If P = {0, 2, 5}, q = {1, 2, 6}, then the number of elements in P + Q is () A. 6B. 7C. 8D. 9
- 20. It is known that the definition field of function y = LG (4-x) is a, and set B = {x | x < a}. If P: "x ∈ a" is a sufficient and unnecessary condition of Q: "x ∈ B", then the real number a Why is it greater than 4 instead of less than 4? Isn't the sufficient and unnecessary condition that a can deduce B, but B can't deduce a