0.78 (8 being the repeating)


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0.78 (8 being the repeating)

0.87 written as a fraction is _____.

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0.78 Repeating as a Fraction_Yaelp Search


0.78 (8 being the repeating) 0.8 7 written as a fraction is _____. ... (To find the fraction equivalent to a recurring decimal write the recurring part divided by the ...
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What is 0.78 repeating as a fraction in simplest form - Answers


What is 0.78 repeating as a fraction in simplest form? ... 0.78 repeating as a fraction = 78/99 3 people found this useful Edit. Share to: Nick Tello.
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What is 0.78 repeating as a fraction - Answers.com


0.78 repeating as a fraction = 78/99. Go. Log In Sign Up. WikiAnswers ... if by repeating you mean 0.2599999999 ...
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Repeating Decimals - thestarman.pcministry.com


Repeating Decimal Fractions from ... (6 repeating digits) 1 / 8 0.125: ... 101 (4), 1/103 (34), 1/107 (53), 1/127 (42), 1/137 (8), 1/139 (46), 1/151 (75), 1/157 (78 ...
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Which expression is a irrational number? A. 0.78 repeating B ...


A. 0.78 repeating - 2817124. 1. Log in Join now Katie; ... Which expression is a irrational number? A. 0.78 repeating B. Square Root 12 squared C. Square root 18 D ...
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Repeating decimal - Wikipedia


... 15, 3, 5, 21, 46, 13, 58, 60, 33, 35, 8, 13, 41, 44, 96, 4, 34, 53, 108, 112, 42, 130, 8, 46, 148, 75, 78, 81, 166, 43 ... If the repeating decimal is between 0 ...
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Decimal to Fraction Calculator - Online Calculators for Math ...


How to use the decimal to fraction calculator. ... 97/8: Repeating decimal: 0. 3: 0.3... or 0.(3) 1/3: Repeating decimal: 0.12 3: 0.1233... or 0.12(3) 37/300 ...
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Algebra 1 – How to Change a Repeating Decimal to a Fraction ...


To change a terminating decimal to a fraction use place value. For example: In the decimal .75 the 5 is in the hundredths place so we put which can be reduced to .
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Math Forum - Ask Dr. Math


How do you change 0.75 repeating (0.757575 ... Search Dr. Math. Changing a Repeating Decimal to a Fraction Date: 09/22/2002 at 00:00:15 From: Nicole Subject: ...
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Suggested Questions And Answer :



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if there's 198 students but 4 students dropped out what's the percentage

How many students dropped out? 4/198 = about 0.0202 of the students dropped out. But we want percent, so it's about 2.02% of the students dropped out. . How many students didn't drop out? (198-4)/198 = 194/198 = about 0.9797 of the students dropped out. But we want percent, so it's about 97.97
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If there are 6 periods in each working day of a school , then the number of ways that you can arrange 5 subjects during the working day is

I have presented below two interpretations of the problem. Take your pick! And feel free to comment on my solution, or offer an alternative solution accompanied by relevant logic. (1) This problem is related apparently to a previous recent problem. If all 5 subjects are to appear in a working day
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find the following mode of the following and state what type of mode it is QUestion (1)2,3,2,4,5 (2) 3,4,3,5,4 (3) 0,2,0,2,1,1 (4) 5,3,5,3,4,6,4

Your assignment will need to include: definition of no mode, multimode, uniform mode. You might need to say that in a normal distribution, mode, mean and median are the same, You will also need to say what a mode is: the most repeated value in a dataset. There may be several repeated valu
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Change 0.59 repeating into a fraction? the 9 is the repeating number.

me thank yu want 59/99...that bekum 0.5959595959595959... this thang go on forever it yu want a LIMITED number such as 0.2424, that be 2424/10000
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how many 4 digit numbers have no repeat digits, do not contain 0, and have a sum of digits equal to 28?

Let's see how many ways 4 digits can add up to 28. We start with the highest digit 9 and subtract it from 28: 28-9=19. Now we subtract the next highest digit 8: 19-8=11. The 2 remaining digits must add up to 11: 5+6, 4+7. So we have two numbers to start with: 5689 and 4789. But we can rearrange
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how I convert -0.06 with repeating 6 only to a fraction

Perhaps, you can try by: dividing 2 by 3 and get: 0.6 repeated so, this time, try adding a zero by the denominator, which turns the fraction into 2/30. If you solve this, you may end up with 0.06 repeated. 2/3 = 0.6 2/30 = 0.06
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21da, 28do, 35ta, 42aa, 49am, 56ml

The numerical sequence suggests the number part is 63, because the other numbers are successive multiples of 7. The letter d is repeated for 21da and 28do, where 2 is also repeated, so d may represent 2; the letter a is repeated for 42aa and 49am where 4 is also repeated, so a may represent 4. There
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58/83 when does it start to repeat

That's a good question. Many prime numbers (83 is one) repeat after n-1 decimal digits (or a factor of n-1) where n is the prime number. So we could expect 83 to repeat after no more than 82 digits. In actual fact it repeats after half this number, 41, which is a factor of 82. Here is the 41
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how do u turn a fraction into a decimal using bar notation?

First of all bar notaiton means to put a bar on top of a or any numbers that repeat in decimal form. An example: 2/3 = .666666666......repeating so we write it .6 with a bar on top of the 6. Since the 6 repeats. Keep in mind when working with  fractions:  2/3 MEANS 2 divid
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How Many ways can you get the largest sum adding two-digit numbers if none of the digits can repeat?

I don't think we can answer this. When you say "none of the digits can repeat" do you mean: A) If we use 98, we can no longer use 9 or 8 at all? B) We can't do any 'doubles' like 99 or 88? C) Something else?
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