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https://math.answers.com/math-and-arithmetic/Is_34_an_irrational_number

Is 34 an irrational number? - Answers

Integers (whole numbers) are RATIONAL. Why? Well, a real number a is irrational if and only it cannot be written in lowest reducible form p/q in which p is an integer( - 10000, - 5, 0,1, 32, 34, etc.), and q is a natural number(1, 2, 3, 4, 5, etc.) and they share no common factor besides 1, that's is there is no number b that is not 1 such that both p and q divides b. 34 is an integer, and we know for any number a a = 1 x a and 1 = 1 / 1 so a = 1 x a a = 1 / 1 x a a = a / 1 So 34 = 34 / 1. Now, we have an integer (34) as p, and a natural number (1) as q. Now you know if it's a rational number or not?



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Is 34 an irrational number? - Answers

https://math.answers.com/math-and-arithmetic/Is_34_an_irrational_number

Integers (whole numbers) are RATIONAL. Why? Well, a real number a is irrational if and only it cannot be written in lowest reducible form p/q in which p is an integer( - 10000, - 5, 0,1, 32, 34, etc.), and q is a natural number(1, 2, 3, 4, 5, etc.) and they share no common factor besides 1, that's is there is no number b that is not 1 such that both p and q divides b. 34 is an integer, and we know for any number a a = 1 x a and 1 = 1 / 1 so a = 1 x a a = 1 / 1 x a a = a / 1 So 34 = 34 / 1. Now, we have an integer (34) as p, and a natural number (1) as q. Now you know if it's a rational number or not?



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https://math.answers.com/math-and-arithmetic/Is_34_an_irrational_number

Is 34 an irrational number? - Answers

Integers (whole numbers) are RATIONAL. Why? Well, a real number a is irrational if and only it cannot be written in lowest reducible form p/q in which p is an integer( - 10000, - 5, 0,1, 32, 34, etc.), and q is a natural number(1, 2, 3, 4, 5, etc.) and they share no common factor besides 1, that's is there is no number b that is not 1 such that both p and q divides b. 34 is an integer, and we know for any number a a = 1 x a and 1 = 1 / 1 so a = 1 x a a = 1 / 1 x a a = a / 1 So 34 = 34 / 1. Now, we have an integer (34) as p, and a natural number (1) as q. Now you know if it's a rational number or not?

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      Integers (whole numbers) are RATIONAL. Why? Well, a real number a is irrational if and only it cannot be written in lowest reducible form p/q in which p is an integer( - 10000, - 5, 0,1, 32, 34, etc.), and q is a natural number(1, 2, 3, 4, 5, etc.) and they share no common factor besides 1, that's is there is no number b that is not 1 such that both p and q divides b. 34 is an integer, and we know for any number a a = 1 x a and 1 = 1 / 1 so a = 1 x a a = 1 / 1 x a a = a / 1 So 34 = 34 / 1. Now, we have an integer (34) as p, and a natural number (1) as q. Now you know if it's a rational number or not?

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