Determine if 0.59136363636363636… is rational or irrational and give a reason for your answer. Need answer ASAP

2 thoughts on “Determine if 0.59136363636363636… is rational or irrational and give a reason for your answer. Need answer ASAP”

1. The given recurring decimal 0.59136363636 is a rational number.

   Given that,
   To determine whether the given recurring decimal value is rational or irrational.

   What is a rational number?

   Rational numbers are numbers that can be structured in the form of the fraction of integers. Eg- 5/6, 2/3 etc.

   Here,
   The given recurring decimal = 0.591363636
   From the above definition,
   A rational number is a number that does have a repeating value after a certain value beyond the decimal point, unlike an irrational number that has repetition just after the decimal point.
   So, the given number 0.59136363636 = 0.591 + 0.000363636
   It is a rational number because it has repetition after 591 of 36 frequently.

   Thus, the given recurring decimal 0.59136363636 is a rational number.

   Learn more about Rational numbers here: https://brainly.com/question/17450097

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2. Based on the given number which is 0.59136363636363636, we can infer that this is a rational number because it is repeating.

   How to know a rational number?

   A rational number is a number that when the denominator divides the numerator, the result is a decimal that is either terminating, or repeating. This means that the decimal will either stop at some point, or will keep repeating the same numbers.

   The number, 0. 59136363636363636, is a rational number because it is a repeating decimal.

   The part that is repeating is “63636” so this is a rational number.

   Find out more on rational numbers at https://brainly.com/question/13493428

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