Division Chart 1-12

REF

Division Table (1-12)

÷ 123456789101112
110.50.330.250.20.170.140.130.110.10.090.08
2210.670.50.40.330.290.250.220.20.180.17
331.510.750.60.50.430.380.330.30.270.25
4421.3310.80.670.570.50.440.40.360.33
552.51.671.2510.830.710.630.560.50.450.42
66321.51.210.860.750.670.60.550.5
773.52.331.751.41.1710.880.780.70.640.58
8842.6721.61.331.1410.890.80.730.67
994.532.251.81.51.291.1310.90.820.75
101053.332.521.671.431.251.1110.910.83
11115.53.672.752.21.831.571.381.221.110.92
12126432.421.711.51.331.21.091
242412864.843.4332.672.42.182
3636181297.265.144.543.63.273
48482416129.686.8665.334.84.364
606030201512108.577.56.6765.455
727236241814.41210.29987.26.556
848442282116.8141210.59.338.47.647
969648322419.21613.711210.679.68.738
10810854362721.61815.4313.51210.89.829
120120604030242017.141513.331210.9110
13213266443326.42218.8616.514.6713.21211
14414472483628.82420.57181614.413.0912

Understanding Division

Division is the inverse of multiplication. The table shows results of dividing numbers by divisors 1-12. Row headers represent dividends (numbers being divided), column headers represent divisors (numbers dividing). For example, 24 ÷ 6 = 4 (row 24, column 6). Common multiples (24, 36, 48, etc.) are included to show whole number results. Understanding division helps with fractions, ratios, and problem-solving. Decimal results in this table are rounded to two decimal places, so 1 ÷ 7 shows as 0.14 even though the true value continues as 0.142857… repeating.

Frequently Asked Questions

Why are some results decimals instead of whole numbers?
A division gives a whole number only when the divisor divides the dividend evenly. 12 ÷ 4 = 3 is exact, but 12 ÷ 5 = 2.4 is not. The decimal shows the leftover part of the division.
Why can't you divide by zero?
Division asks how many times the divisor fits into the dividend. No number of zeros ever adds up to a nonzero amount, so division by zero has no defined answer and is left undefined in mathematics.
How does division relate to fractions?
A fraction is just a division written differently: 3/4 means 3 ÷ 4 = 0.75. The numerator is the dividend and the denominator is the divisor, so every fraction has an equivalent decimal value.