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What the Denominator of a proper fraction is 99 what do you notice about the repeating digit in its decimal form?
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When the Denominator of a proper fraction is 99 what do you notice about the repeating digit in its decimal form?
I don’t understand the question
What is 1.1666666666667 as a fraction?
7/6To convert - 1.1666666667 to a fraction:1. Let x = 1.16666666672. The repeating digit is 6.3. Place the repeating digit to the left of the decimal point.In this case, move the decimal point 1 place to the right by multiplying it by 10.Thus,(x = 1.666666667) * 100100x = 116.6666667 - equation (1)4. Place the repeating digit to the right of the decimal point.In this case, move the decimal point 2 places to the right.Thus,(x = 1.1666666667) * 1010x = 11.666666667 - equation (2)5. Subtract Eq.(2) from Eq.(1)100 x - 10x = 116.6666667 - 11.66666666790x = 105divide both sides by 90x = 105/90 or 7/6
How do you write 1.2 in its simplest form as a fraction?
To write 1.2 in its simplest form as a fraction, we first note that 1.2 is equivalent to 1 and 2 tenths, or 1 + 2/10. To simplify this fraction, we need to find a common factor between the numerator (2) and the denominator (10). Both 2 and 10 can be divided by 2, resulting in 1 + 1/5. Therefore, 1.2 in its simplest form as a fraction is 1 1/5.
What is the simplest form as a fraction 0.015?
0.015 We notice that threre are three digits in the decimal. So we write 0.015 / 1.000 Notice we place it over '1.000' ; three digit zeroes. Cancel down the decimal point 0.015/1.000 = 0015/1000 The prefix zeroes to '15' are trivial an can be discarded. Hence 0015/1000 = 15/1000 Since both both numbers end in '5' or '0' they will reduce by '5' Hence 15/1000 = 3/200 Since '3' is a prime number this will not reduce any further. Hence the answer is 0.015 = 3/200
Are decimals integers?
No. An integer is a whole number such as 2, 10, or 12. A decimal is, as its name suggests, not a "whole" number. It's a number and a supplementary fraction or value.
When the Denominator of a proper fraction is 99 what do you notice about the repeating digit in its decimal form?
I don’t understand the question
How would you write a recurring decimal as a fraction?
Notice the pattern. 0.7 repeating = 7/9 0.57 repeating - 57/99 0.357 repeating = 357/999
What is 0.33333 this in fraction form?
0.33333 . If this is a terminal decimal then as a fraction it is 33333/100000 However, if it is a repeating decimal to infinity, then it should be written as 0.33333... ( Notice the dots after the last number; this indicates it is a repeating to infinity decimal.) To converto a fraction. Let P = 0.33333.... Then 10P = 3.33333... Subtract 9P = 3. 0 = 3 ( Notice the repeating decimal digits subtract to zero). Hence 9P = 3 P = 3/9 Cancel down by '3' P = 1/3 ( The answer). 0 0
What is the frational equivalent of the approximation of pi?
22/7 is the older fraction approximation. 355/113 is a newer fraction. Notice it uses easy to remember numbers 113355. Neither one is exact because Pi is an irrational number. That means it can not be expressed as a fraction or a repeating decimal.
What do you notice about the values in the percent column when the numerator is equal to the denominator in the fraction column?
They are 100
What pattern do you notice in a fraction that is equivalent to 1 whole?
The numerator and denominator are equal to the same value.
What does 0.238095238 look like as a fraction?
The decimal 0.238095238 is a repeating decimal. To convert it into a fraction, notice that the repeating part is 238095. Here’s how to convert it: Let: x=0.238095238095238… Multiply both sides by 1,000,000 (since the repeating part is 6 digits long): 1,000,000x=238095.238095238095… Now subtract the original equation 𝑥 = 0.238095238095… from this: 1,000,000x−x=238095.238095238095…−0.238095238095… 999,999x=238095 x= 999999 238095 By simplifying this fraction, divide both the numerator and denominator by their greatest common divisor (GCD), which is 21: x= 999999÷21 238095÷21 = 47619 11338 So, the fraction form of 0.238095238... is: 47619/11338
When the numerator is greater than the denominator what do you notice about the values for decimal and percent?
The decimal value will be greater than 1, and the percent will be greater than 100%.
What can You noticE about comparing 2 fractions when the numerators are the same?
The larger fraction is the one with the smaller denominator, when the numerators are the same.
What is 81 percent as fraction and decimal?
Percentage = 81% Decimal = 0.81 Fraction = 81/100 NB Notice how the numbers are displayed in each case.
What is 1.1666666666667 as a fraction?
7/6To convert - 1.1666666667 to a fraction:1. Let x = 1.16666666672. The repeating digit is 6.3. Place the repeating digit to the left of the decimal point.In this case, move the decimal point 1 place to the right by multiplying it by 10.Thus,(x = 1.666666667) * 100100x = 116.6666667 - equation (1)4. Place the repeating digit to the right of the decimal point.In this case, move the decimal point 2 places to the right.Thus,(x = 1.1666666667) * 1010x = 11.666666667 - equation (2)5. Subtract Eq.(2) from Eq.(1)100 x - 10x = 116.6666667 - 11.66666666790x = 105divide both sides by 90x = 105/90 or 7/6
What relationship can you notice between the fractions and the decimal equivalent?
The decimal equivalent terminates if and only if the denominator (of the simplest form) is 2a5bfor some non-negative integers a and b. In all other cases the decimal form is recurring.
