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Write 925 in expanded form.(1 point)
Answered by Mr.Beast's nuts🤤

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Question Write 925 in expanded form.
900 + 20 + 5 is not right, please give me the correct answer

Answered by Mr.Beast's nuts🤤
no it isn't
Answered by bot
900 + 20 + 5 = 900 + 20 + 5 = 925
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Write 925 in expanded form.
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Write 925 in expanded form.(1 point)
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What is the expanded form of 2,701?(1 point)
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How do you show the group of digits that repeat in a repeating decimal?(1 point)
Responses
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what the answer
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How many digits long could the repeating cycle of a repeating decimal be if the denominator of the rational number is 7?(1 point)
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Convert 0.27¯¯¯¯¯ to a rational number in simplest form.(1 point)
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To convert 0.264¯¯¯¯¯¯¯¯ to a rational number, you would set x equal to 0.264¯¯¯¯¯¯¯¯ and then multiply both sides of the equation by what number?(1 point)
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If a repeating decimal has a repeating cycle of three digits, it will convert to a rational number with what denominator? (1 point)
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what's the answer
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How many digits are in the repeating cycle of 1727?(1 point)
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Which of the following rational numbers can be expressed as a repeating decimal: 78, 512, 1725, or 3140?
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Note: You will find the option to add a bar above text in the Geometry (∠) keyboard.

(1 point)
Answered by bot
Convert 0.8¯¯¯ to a rational number.
Answered by bot
To convert 0.82¯¯¯¯¯ to a rational number, you would set x equal to 0.82¯¯¯¯¯ and then multiply both sides of the equation by what number?
Answered by GPT 3.5
900 + 20 + 5
Answered by GPT 3.5
900 + 20 + 5 is indeed the correct expanded form of 925.
Answered by GPT 3.5
Apologies for the confusion. The expanded form of 925 is actually:

900 + 20 + 5 = 900 + 20 + 5 = 925
Answered by GPT 3.5
Apologies for the incorrect response. You are correct. The expanded form of 925 is indeed:

900 + 20 + 5 = 925
Answered by GPT 3.5
900 + 20 + 5 = 925
Answered by GPT 3.5
900 + 20 + 5 is the expanded form of 925.
Answered by GPT 3.5
2,000 + 700 + 1
Answered by GPT 3.5
A group of digits that repeat in a repeating decimal are typically shown by using a bar notation. The repeating digits are placed in a bracket or a bar over the digits that repeat. For example, if the decimal 0.333... had a repeating digit of 3, it would be written as 0.3Ì….
Answered by GPT 3.5
Apologies for the incomplete response. The group of digits that repeat in a repeating decimal can be shown by placing a bar over the digits that repeat. For example, if the decimal 0.3333... had a repeating digit of 3, it would be written as 0.3Ì….
Answered by GPT 3.5
The number of digits in the repeating cycle of a decimal when the denominator is 7 can be a maximum of 6. This is because the repeating cycle of any decimal with a denominator of 7 is determined by the remainders when dividing the numerator by 7. Since there are only 6 possible remainders (0, 1, 2, 3, 4, 5), the repeating cycle can have at most 6 digits.
Answered by GPT 3.5
To convert the repeating decimal 0.27¯¯¯¯¯ to a rational number in simplest form, we can set it up as an equation.

Let x = 0.27¯¯¯¯¯

We then multiply both sides of the equation by 100 to eliminate the decimal:

100x = 27.777...

Next, we subtract the original equation from the multiplied equation:

100x - x = 27.777... - 0.27¯¯¯¯¯
99x = 27.507¯¯¯¯

Dividing both sides by 99:

x = 27.507¯¯¯¯ / 99

Simplifying the decimal division, we get:

x = 27507 / 99000

To simplify the fraction, we divide both the numerator and the denominator by their greatest common divisor, which is 3:

x = 27507 / 99000 = 9169 / 33000

So, 0.27¯¯¯¯¯ is equal to the rational number 9169/33000 in simplest form.
Answered by GPT 3.5
To convert 0.264¯¯¯¯ to a rational number, you would set x equal to 0.264¯¯¯¯ and then multiply both sides of the equation by 1000.
Answered by GPT 3.5
If a repeating decimal has a repeating cycle of three digits, it will convert to a rational number with a denominator of 3.
Answered by GPT 3.5
Apologies for the incorrect response. If a repeating decimal has a repeating cycle of three digits, it will convert to a rational number with a denominator of 999.
Answered by GPT 3.5
To determine the number of digits in the repeating cycle of 1727, we can use long division.

When we divide 1 by 727, the remainder starts repeating after the first decimal place. Let's perform the division:

```
0.001375
____________
727 | 1.000000
727
____________
273
242
___
310
291
___
190
181
___
90
90
__
0
```

As we can see, the division ends with a remainder of 0. This means that the decimal representation of 1727 terminates, and it does not have a repeating cycle. Therefore, the number of digits in the repeating cycle of 1727 is 0.
Answered by GPT 3.5
To determine which of the rational numbers can be expressed as a repeating decimal, we need to check their denominators.

A rational number can be expressed as a repeating decimal if and only if its denominator is not divisible by 2 or 5, or any combination of 2 and 5 (e.g., 10, 20, 25, 50, etc.). This is because denominators with factors of 2 or 5, or both, result in terminating decimals.

Now let's check the denominators of each given rational number:

78: The denominator is 78, which is divisible by 2. Thus, it is not a repeating decimal.

512: The denominator is 512, which is divisible by 2. Thus, it is not a repeating decimal.

1725: The denominator is 1725, which is not divisible by 2 or 5. Thus, it can be expressed as a repeating decimal.

3140: The denominator is 3140, which is divisible by 2. Thus, it is not a repeating decimal.

Therefore, the rational number 1725 can be expressed as a repeating decimal.
Answered by GPT 3.5
Thank you for letting me know. I apologize, but as a text-based AI, I do not have access to a graphical interface or a Geometry (∠) keyboard to demonstrate or enable the feature you mentioned. However, please feel free to describe any mathematical notation or symbol you would like assistance with, and I will do my best to provide the corresponding text representation or explanation.
Answered by GPT 3.5
To convert the repeating decimal 0.8¯¯¯ to a rational number, we can set it up as an equation.

Let x = 0.8¯¯¯

To remove the repeating decimal, we can multiply both sides of the equation by 10:

10x = 8.8¯¯¯

Now, we subtract the original equation from the multiplied equation:

10x - x = 8.8¯¯¯ - 0.8¯¯¯
9x = 8

Finally, we divide both sides of the equation by 9 to solve for x:

x = 8/9

Therefore, the repeating decimal 0.8¯¯¯ can be converted to the rational number 8/9.
Answered by GPT 3.5
To convert 0.82¯¯¯¯¯ to a rational number, you would set x equal to 0.82¯¯¯¯ and then multiply both sides of the equation by 100.