1 and 2/9 to the nearest whole number?
414464
1 2/9=1.222 . . .\nRounded=1.0 (Round down to 1.0 because "2" is less than 5)\n\nThe nearest number is 1 (1.0).
1135128
0.41\nor 41/100\n\n41 is prime so it cannot get smaller.
347027
7 1/4=7.25\nRounded=7 (Round down because "2" is less than 5)\n\nThe nearest whole number is 7.\n\nKenlas, if you had 7 3/4, and you dropped the remainder, it wouldn't be the nearest whole number--8 would.
338519
If you remove x completely (because you already know it's equal to 9), you have:\n\n4y = 9\n \nor 9/4 which is 2.25
131269
Small number divided by large one
925623
1.10\n\nthat's the nearest ten ...look..\n\n1.11 take away 1...would be 1.10...and that's the nearest 10 and if it was 1.45 the nearest ten would be 1.50..because when you come to a 5 you always round up not down.\n\n1.63 would be 1.60 because 1.60 is nearest to 63 than 70 would be.\n\n2.67 would be ..2.70 because it's nearest to 70.\n\nHope that's clear enough?
715651
Depends on the #. Here is a tip though...\nLets say the # is 3.14 \nWe know that 3 is the whole #. the .14 is going to be over 100 so,\n\n3.14= 3 and 14/100.\nNow you reduce. \n14 and 100 are both divisible by 2, so the fraction is now 7/50. That ia called an equivalent fraction.\n\nBaiscally, here is how to set it up:\n\n.1 = 1/10 because the one is in the tenths place\n.33 = 33/100 beacuse the last digit is in the onehundreths place.\n\nIf ya need more help, let me know!
525982
half=1/2\nquarter=1/4\n\nTo find half of a number, divide that number by 2 or multiply it by 0.5\n\nTherefore 8550*0.5=4275
415087
94,96,92,93,97,and98\nrange- subtract the largest and smallest numbers\n98-92=6=the range
294078
Compare the ratios --- 1/32 is to 1 as 91/2 is to X\n\n(1/32)/(1) = (91/2)/(x)\n\nCross multiply\n\nx*(1/32) = (91/2)*1 or\nx/32 = 91/2\n\nCross multiply again\n\n2x = 91*32\n2x = 2,912\nx = 1,456 feet\n\n~~~~~~~~~\nEdit:\n\nThanks fxstb.  But since there is no space, I take it as ninety-one halves, not nine and a half.  Also, even if it were 9 and 1/2 there is no need to convert to decimals.  Improper fractions (19/2) will still work the same way. BTW, it's not really "cross-multiplying" after you convert to decimals, it's just plain solving :)
53602
You need to round off the number to 4 digits and use the proper exponent to reflect the entire number:\n\n1.496 x 10^11  Your first answer is correct.
258044
divide the exponent by two
337188
A mixed number, 2 1/4, can be expressed as\n\n2 + 1/4\n\nThe decimal representation of 1/4 is\n\n0.25\n\nTherefore, the mixed number 2 1/4 is\n\n2 + 0.25\n= 2.25
998641
The answers above are great for cases where the repeating part is right at the beginning as shown in the examples below:\n\n0.22222222... = 2/9\n0.54545454... = 54/99\n0.298298298... = 298/999\n0.142857142857... = 142857/999999 = 1/7\nDivision by 9s causes the repeating pattern.  Notice how the number of 9s is equal to the length of the repeat.  Don't forget to reduce the fraction if you can.\n\nThere are other cases though that you asked about.  For example if there are zeroes preceeding the repeating decimal, then you need to convert as follows:\n\n0.022222222... = 2/90\n0.099999999... = 9/90 = 1/10 (same as 0.1 by the way)\n0.00054545454... = 54/99000\n0.00298298298... = 298/99900\nNote that adding zeroes to the denominator adds an equivalent number of zeroes before the repeating decimal.\n\nTo convert a decimal that begins with a non-repeating part, such as 0.21456456456456456..., to a fraction, write it as the sum of the non-repeating part and the repeating part.\n  0.21 + 0.00456456456456456...\n\nNext, convert each of these decimals to fractions. The first decimal has a divisor of power ten. The second decimal (which repeats) is converted according to the pattern given above.\n  21/100 + 456/99900\n\nNow add these fraction by expressing both with a common divisor\n  20979/99900 + 456/99900\n\nand add.\n  21435/99900\n\nFinally simplify it to lowest terms\n  1429/6660\n\nand check on your calculator or with long division.\n= 0.2145645645...\n\nThat should cover all the cases you might have.
241586
Hello !\n\nA good question.\nSomething like:\n( round((sqrt(9!)) / 9 )  ) x (9/9)\n\n\n© ßogdan @ CyE CORP.
279409
Find every number between 101 and 999 that is divisible by 7 and then add them together.  Hmmm......like I really am going to do that.
984538
(2/6) / (4/9)\n1/3 * 9/4\n3/4