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The following statements are correct:() A. There is no minimum real number B. Rational numbers are finite decimals C. Infinite decimals are irrational numbers D. With roots The following statements are true () A. There is no minimum real number B. The rational number is a finite decimal C. Infinite decimals are irrational D. Numbers with roots are irrational The opposite of (3-√3) is The following statements are correct:() A. There is no minimum real number B. Rational numbers are finite decimals C. Infinite decimals are irrational numbers D. With roots The following statements are true () A. There is no minimum real number B. Rational is a finite decimal C. Infinite decimals are irrational D. Numbers with roots are irrational The opposite of (3-√3) is
A
Write the irrational number of two sum bits 5:
Root 2
The other is a 5- root number 2
Root 2
The other is a 5- root 2
RELATED INFORMATIONS
- 1. If the value of irrational number a is between 1-5, write two irrational numbers that meet the conditions
- 2. Write two irrational numbers greater than -6 and less than -5
- 3. The irrational numbers with two sums of 1 are:(5 pairs)
- 4. Is there any difference between transcendental number and irrational number? Is π a transcendental number also an irrational number?
- 5. How to prove that e is irrational? How to prove that e is an irrational number?
- 6. How to prove that root 2 is irrational
- 7. 2 To the 2005 power minus 2 to the 2004 power minus 2 to the 2003 power minus ""minus 2 to the 2th power minus 2 to the 2th power minus 1 equals?
- 8. If A is the largest negative integer, find the value of A's 2003 power plus A's 2004 power plus A's 2005 power plus A's 2006 power
- 9. 2 To the 2006 power-2 to the 2005 power-2 to the 2004 power-2 to the 2003 power. 2 To the 2006th power-2 to the 2005th power-2 to the 2004th power-2 to the 2003th power.
- 10. Definition of irrational numbers
- 11. We know that root 3 is an irrational number, it is an infinite non-recurring decimal, and 1< root 3<2, we call 1 the integer part of root 3, (Link above) Root 3-1 as decimal part of root 3. Using the above knowledge, can you determine the integer and decimal parts of the following irrational numbers? (1) Root number 10;(2) root number 88
- 12. Three times the root number 49 I through the calculator calculation found that it is a finite non-recurring decimal, not irrational number ah! Record the number that the calculator has calculated the root number 49 three times, bring it back in for calculation. Multiply it by the third power and it equals 9. Then isn't the root number 49 three times a rational number? Three times the root number 49 I found by calculator calculation it is a finite non-recurring decimal, not irrational number ah! Record the number that the calculator calculates the root number 49 three times and bring it back in for calculation. Multiply it by the third power and it equals 9. Then isn't the root number 49 three times a rational number?
- 13. You know that root 2 is an irrational number, and irrational numbers are infinite non-recurring decimals, so we can not write all the decimals of root 2, so small The root 2-1 is used to represent the decimal part of the root 2. Do you agree with Xiao Ming's representation? In fact, Xiao Ming's representation is reasonable, because the integer part of root 2 is 1. Subtract this number from its integer part, and the difference is the decimal part. Ask: Given 10+ root 3=x+y, where x is an integer and 0< y <1, find the opposite number of x-y.
- 14. How to judge whether the square root of a number is irrational or rational 123
- 15. How to judge whether the score is rational or irrational? Is the Pu'an section hard? Is that a rational number with a score?
- 16. The product of two irrational numbers is a rational number.
- 17. Is this number rational or irrational? Is it a rational number or an irrational number? The calculator repeated the answer several times.
- 18. Explain irrational numbers and give examples
- 19. Prove:√3+√2 is an irrational number.
- 20. How to prove that there are as many rational numbers as natural numbers? Why are irrational numbers more than rational numbers?