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https://math.answers.com/other-math/How_do_you_convert_0.435_repeating_to_a_fraction

How do you convert 0.435 repeating to a fraction? - Answers

To convert 0.435 repeating to a fraction, we first assign a variable, let's say x, to the repeating decimal. Then, we subtract the non-repeating part from the repeating part to get 1000x - 100x = 435. This simplifies to 900x = 435. Solving for x gives us x = 435/900, which simplifies to 29/60. Therefore, 0.435 repeating is equivalent to the fraction 29/60.



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How do you convert 0.435 repeating to a fraction? - Answers

https://math.answers.com/other-math/How_do_you_convert_0.435_repeating_to_a_fraction

To convert 0.435 repeating to a fraction, we first assign a variable, let's say x, to the repeating decimal. Then, we subtract the non-repeating part from the repeating part to get 1000x - 100x = 435. This simplifies to 900x = 435. Solving for x gives us x = 435/900, which simplifies to 29/60. Therefore, 0.435 repeating is equivalent to the fraction 29/60.



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https://math.answers.com/other-math/How_do_you_convert_0.435_repeating_to_a_fraction

How do you convert 0.435 repeating to a fraction? - Answers

To convert 0.435 repeating to a fraction, we first assign a variable, let's say x, to the repeating decimal. Then, we subtract the non-repeating part from the repeating part to get 1000x - 100x = 435. This simplifies to 900x = 435. Solving for x gives us x = 435/900, which simplifies to 29/60. Therefore, 0.435 repeating is equivalent to the fraction 29/60.

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      To convert 0.435 repeating to a fraction, we first assign a variable, let's say x, to the repeating decimal. Then, we subtract the non-repeating part from the repeating part to get 1000x - 100x = 435. This simplifies to 900x = 435. Solving for x gives us x = 435/900, which simplifies to 29/60. Therefore, 0.435 repeating is equivalent to the fraction 29/60.
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