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1/3, 2/6, 3/9, 4/12 Write any number, draw a line, and put three times that number under the line.
The greatest or largest 3 digit number is 999 because the next digit on the number line is 1000 a 4 digit number.
The greatest or largest 3 digit number is 999 because the next digit on the number line is 1000 a 4 digit number.
Write the two sums down one below the other and then draw a line underneath like so, then just do it backwards. do 4x6 then write it below. If you get a double digit then write the 4 underneath the 6 and a small 2 underneath the 4 next to the 6. Then when you times the next line add it on to the total 2344 x 1946 --------
Nothing at all. They are just three single-digit numbers in a line with a space between each digit.
It can be 111 or 333, depending on how you write your ones and your threes. * * * * * 0 and 8 also have horizontal symmetry so any number made up from 0, 1, 3, 8 will do. For example, 108.
To perform long division with 936 and 7, start by determining how many times 7 fits into the first digit of 936 (which is 9). Since 7 goes into 9 once, write 1 above the line. Subtract 7 from 9, leaving 2, then bring down the next digit (3), making it 23. Next, see how many times 7 fits into 23, which is 3 times (7 x 3 = 21). Write 3 above the line, subtract 21 from 23 to get 2, then bring down the last digit (6), making it 26. Finally, see how many times 7 fits into 26, which is 3 times (7 x 3 = 21), subtract to get 5, and since there are no more digits to bring down, the final result is 133 with a remainder of 5.
It could describe the bearing, if expressed as a three digit number.
On the line below the payee you would write: Three-Hundred, Fifty-Two and 25/100's.
no
To distinguish it from the number 1. Some people write the 1 with quite a large line segment coming down from the top. It can then look like a very pointy seven.
411 =========================== Another response: This contributor says that there is no answer. The conditions cannot be satisfied, because the specifications are self-contradictory. A digit cannot be "one more than but not greater than ..." another digit. Note: The first answer, above the line, can't be a solution, because it violaes the condition that its "... hundreds digit and ones digit is the same ..." .