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I can only see that you are counting back from 12 to 1. If you meant 12-11-10-9-8 etc, then it is -54

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11y ago

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What is 5 divided by 6 times 1 divided by 10 plus 2 divided by 3 divided by 4 divided by 11?

(5/6) * (1/10) + (2/3) / (4/11) = (5/6) * (1/10) + (2/3) * (11/4)= (1/12) + (11/6) = 1/12 + 22/12 = 23/12 or 111/12(5/6) * (1/10) + (2/3) / (4/11) = (5/6) * (1/10) + (2/3) * (11/4)= (1/12) + (11/6) = 1/12 + 22/12 = 23/12 or 111/12(5/6) * (1/10) + (2/3) / (4/11) = (5/6) * (1/10) + (2/3) * (11/4)= (1/12) + (11/6) = 1/12 + 22/12 = 23/12 or 111/12(5/6) * (1/10) + (2/3) / (4/11) = (5/6) * (1/10) + (2/3) * (11/4)= (1/12) + (11/6) = 1/12 + 22/12 = 23/12 or 111/12


How many ways can an adviser choose 4 students from a class of 12 if they are all assigned the same tasks?

12C4= 12*11*10*9/(47*3*2*1) = 495 ways.12C4= 12*11*10*9/(47*3*2*1) = 495 ways.12C4= 12*11*10*9/(47*3*2*1) = 495 ways.12C4= 12*11*10*9/(47*3*2*1) = 495 ways.


What is the number between 5 6ths and 1?

number between 5/6 and 1: 11/125/6 * 2/2 = 10/121 = 12/12thus, 11/12 is between 10/12 or 12/12


How many pairs of whole numbers can you have a sum of 12?

0+12=12 1+11=12 2+10=12 3+9=12 4+8=12 5+7=12 6+6=12 7+5=12 8+4=12 9+3=12 10+2=12 11+1=12


How often in a 12 hour period does the sum of the digits on a digital clock equal 9?

To find out how often the sum of the digits on a digital clock equals 9 in a 12-hour period, we need to consider the possible combinations. The sum of the digits can be 9 in the following cases: 09:45, 10:35, and 12:24. Therefore, the sum of the digits equals 9 three times in a 12-hour period.


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The answer is 11 over 12. Good luck on your homework kid.


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11/3 is.


What is 12 over 11 subtract by 10 over 9?

12/11 = 108/99 10/9 = 110/99 10/9 - 12/11 = 2/99 12/11 - 10/9 = -2/99


What is the arithmetic mean10 11 12 13 14 10 10 10 12 and 14?

(4*10+11+2*12+13+2*14)/10 = 11.6


What number is missing between the 11 and 1 in 9 10 11 1 2 3?

12. Numbers on a clock face.


What are whole numbers less than 13?

They are 12, 11, 10, ..., 2, 1, 0, -1, -2, -3, ...


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