Mathematics
Mathematics, 17.07.2019 13:00, makaylamsikahema

6/9 is a rational number. select all the rational numbers that are equivalent to 6/9 2/3 0.6 0.66 0.667 (all of the number 6 has a line over it)

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Mathematics, 03.08.2019 03:30, dkdk31
Below is a proof showing that the sum of a rational number and an irrational number is an irrational number. let a be a rational number and b be an irrational number. assume that a + b = x and that x is rational. then b = x – a = x + (–a). x + (–a) is rational because however, it was stated that b is an irrational number. this is a contradiction. therefore, the assumption that x is rational in the equation a + b = x must be incorrect, and x should be an irrational number. in conclusion, the sum of a rational number and an irrational number is irrational. which of the following best completes the proof? it is the sum of two rational numbers. it is the sum of two irrational numbers. it represents a non-terminating, non-repeating decimal. its terms cannot be combined.
Answers: 1
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Mathematics, 18.09.2019 21:00, erickamurillo9929
Below is a proof showing that the sum of a rational number and an irrational number is an irrational number. let a be a rational number and b be an irrational number. assume that a + b = x and that x is rational. then b = x – a = x + (–a). x + (–a) is rational because however, it was stated that b is an irrational number. this is a contradiction. therefore, the assumption that x is rational in the equation a + b = x must be incorrect, and x should be an irrational number. in conclusion, the sum of a rational number and an irrational number is irrational. which of the following best completes the proof? it is the sum of two rational numbers. it is the sum of two irrational numbers. it represents a non-terminating, non-repeating decimal. its terms cannot be combined.
Answers: 1
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Mathematics, 01.10.2019 13:30, katyrb02
Which of the following reasons explains why the sum of 13+16√3 is a rational number? a. since 13 and 16√3 both have terminating decimals when written in decimal form, their sum is a rational number. b. a rational number is any number that can be graphed on a number line. since 13 and 16√3 can both be graphed on a number line, their sum is a rational number. c. rational numbers are whole numbers along with their opposites. since 13 is the opposite of the whole number 3 , and 16√3 is the opposite of 316√ , their sum is a rational number. d. both 13 and 16√3 and are rational numbers. therefore, their sum is a rational number.
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Mathematics, 18.10.2019 19:00, noahdwilke
Below is a proof showing that the sum of a rational number and an irrational number is an irrational number. let a be a rational number and b be an irrational number. assume that a + b = x and that x is rational. then b = x – a = x + (–a). x + (–a) is rational because however, it was stated that b is an irrational number. this is a contradiction. therefore, the assumption that x is rational in the equation a + b = x must be incorrect, and x should be an irrational number. in conclusion, the sum of a rational number and an irrational number is irrational. which of the following best completes the proof? it is the sum of two rational numbers. it is the sum of two irrational numbers. it represents a non-terminating, non-repeating decimal. its terms cannot be combined.
Answers: 3
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6/9 is a rational number. select all the rational numbers that are equivalent to 6/9 2/3 0.6 0.66 0....

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