Conversion cubic foot to cubic decimetre
Conversion formula of ft3 to dm3
Here are the various method()s and formula(s) to calculate or make the conversion of ft3 in dm3. Either you prefer to make multiplication or division, you will find the right mathematical procedures and examples.
Formulas explanation
By multiplication (x)
Number of cubic foot multiply(x) by 28.31685, equal(=): Number of cubic decimetre
By division (/)
Number of cubic foot divided(/) by 0.035314662471285, equal(=): Number of cubic decimetre
Example of cubic foot in cubic decimetre
By multiplication
133 ft3(s) * 28.31685 = 3766.14105 dm3(s)
By division
133 ft3(s) / 0.035314662471285 = 3766.14105 dm3(s)
Rounded conversion
Please note that the results given in this calculator are rounded to the ten thousandth unit nearby, so in other words to 4 decimals, or 4 decimal places.
Volume unit
The volume is used in several situations in order to obtain the quantity of space occupied by a solid, or the amount of material (liquid, gas or solid) that it may contain. The prism (solid) used in the calculation of a general volume is the cube because, as each of its facets is composed of squares, the latter has a regular formula. The volume is therefore represented by the following global formula: side (ex: length) multiplied by any other side (ex: width) and then multiplied by another side (ex: height). It is this same amount of side that leads to the representation of power or exponent 3 or 3.
Other units in cubic foot
Imperial system
The unit cubic foot is an Anglo-Saxon measure from England but widely used in different fields and countries around the world. Fractions commonly used for calculating imperial units usually have an even number as the denominator. Here are the most used fractions: 1/2, 1/4, 1/8, 1/16, 1/32.
Table or conversion table ft3 to dm3
Here you will get the results of conversion of the first 100 cubic foots to cubic decimetres
In parentheses () web placed the number of cubic decimetres rounded to unit.
| cubic foot(s) | cubic decimetre(s) |
|---|---|
| 1 ft3(s) | 28.31685 dm3(s) (28) |
| 2 ft3(s) | 56.6337 dm3(s) (57) |
| 3 ft3(s) | 84.95055 dm3(s) (85) |
| 4 ft3(s) | 113.2674 dm3(s) (113) |
| 5 ft3(s) | 141.58425 dm3(s) (142) |
| 6 ft3(s) | 169.9011 dm3(s) (170) |
| 7 ft3(s) | 198.21795 dm3(s) (198) |
| 8 ft3(s) | 226.5348 dm3(s) (227) |
| 9 ft3(s) | 254.85165 dm3(s) (255) |
| 10 ft3(s) | 283.1685 dm3(s) (283) |
| 11 ft3(s) | 311.48535 dm3(s) (311) |
| 12 ft3(s) | 339.8022 dm3(s) (340) |
| 13 ft3(s) | 368.11905 dm3(s) (368) |
| 14 ft3(s) | 396.4359 dm3(s) (396) |
| 15 ft3(s) | 424.75275 dm3(s) (425) |
| 16 ft3(s) | 453.0696 dm3(s) (453) |
| 17 ft3(s) | 481.38645 dm3(s) (481) |
| 18 ft3(s) | 509.7033 dm3(s) (510) |
| 19 ft3(s) | 538.02015 dm3(s) (538) |
| 20 ft3(s) | 566.337 dm3(s) (566) |
| 21 ft3(s) | 594.65385 dm3(s) (595) |
| 22 ft3(s) | 622.9707 dm3(s) (623) |
| 23 ft3(s) | 651.28755 dm3(s) (651) |
| 24 ft3(s) | 679.6044 dm3(s) (680) |
| 25 ft3(s) | 707.92125 dm3(s) (708) |
| 26 ft3(s) | 736.2381 dm3(s) (736) |
| 27 ft3(s) | 764.55495 dm3(s) (765) |
| 28 ft3(s) | 792.8718 dm3(s) (793) |
| 29 ft3(s) | 821.18865 dm3(s) (821) |
| 30 ft3(s) | 849.5055 dm3(s) (850) |
| 31 ft3(s) | 877.82235 dm3(s) (878) |
| 32 ft3(s) | 906.1392 dm3(s) (906) |
| 33 ft3(s) | 934.45605 dm3(s) (934) |
| 34 ft3(s) | 962.7729 dm3(s) (963) |
| 35 ft3(s) | 991.08975 dm3(s) (991) |
| 36 ft3(s) | 1019.4066 dm3(s) (1019) |
| 37 ft3(s) | 1047.72345 dm3(s) (1048) |
| 38 ft3(s) | 1076.0403 dm3(s) (1076) |
| 39 ft3(s) | 1104.35715 dm3(s) (1104) |
| 40 ft3(s) | 1132.674 dm3(s) (1133) |
| 41 ft3(s) | 1160.99085 dm3(s) (1161) |
| 42 ft3(s) | 1189.3077 dm3(s) (1189) |
| 43 ft3(s) | 1217.62455 dm3(s) (1218) |
| 44 ft3(s) | 1245.9414 dm3(s) (1246) |
| 45 ft3(s) | 1274.25825 dm3(s) (1274) |
| 46 ft3(s) | 1302.5751 dm3(s) (1303) |
| 47 ft3(s) | 1330.89195 dm3(s) (1331) |
| 48 ft3(s) | 1359.2088 dm3(s) (1359) |
| 49 ft3(s) | 1387.52565 dm3(s) (1388) |
| 50 ft3(s) | 1415.8425 dm3(s) (1416) |
| 51 ft3(s) | 1444.15935 dm3(s) (1444) |
| 52 ft3(s) | 1472.4762 dm3(s) (1472) |
| 53 ft3(s) | 1500.79305 dm3(s) (1501) |
| 54 ft3(s) | 1529.1099 dm3(s) (1529) |
| 55 ft3(s) | 1557.42675 dm3(s) (1557) |
| 56 ft3(s) | 1585.7436 dm3(s) (1586) |
| 57 ft3(s) | 1614.06045 dm3(s) (1614) |
| 58 ft3(s) | 1642.3773 dm3(s) (1642) |
| 59 ft3(s) | 1670.69415 dm3(s) (1671) |
| 60 ft3(s) | 1699.011 dm3(s) (1699) |
| 61 ft3(s) | 1727.32785 dm3(s) (1727) |
| 62 ft3(s) | 1755.6447 dm3(s) (1756) |
| 63 ft3(s) | 1783.96155 dm3(s) (1784) |
| 64 ft3(s) | 1812.2784 dm3(s) (1812) |
| 65 ft3(s) | 1840.59525 dm3(s) (1841) |
| 66 ft3(s) | 1868.9121 dm3(s) (1869) |
| 67 ft3(s) | 1897.22895 dm3(s) (1897) |
| 68 ft3(s) | 1925.5458 dm3(s) (1926) |
| 69 ft3(s) | 1953.86265 dm3(s) (1954) |
| 70 ft3(s) | 1982.1795 dm3(s) (1982) |
| 71 ft3(s) | 2010.49635 dm3(s) (2010) |
| 72 ft3(s) | 2038.8132 dm3(s) (2039) |
| 73 ft3(s) | 2067.13005 dm3(s) (2067) |
| 74 ft3(s) | 2095.4469 dm3(s) (2095) |
| 75 ft3(s) | 2123.76375 dm3(s) (2124) |
| 76 ft3(s) | 2152.0806 dm3(s) (2152) |
| 77 ft3(s) | 2180.39745 dm3(s) (2180) |
| 78 ft3(s) | 2208.7143 dm3(s) (2209) |
| 79 ft3(s) | 2237.03115 dm3(s) (2237) |
| 80 ft3(s) | 2265.348 dm3(s) (2265) |
| 81 ft3(s) | 2293.66485 dm3(s) (2294) |
| 82 ft3(s) | 2321.9817 dm3(s) (2322) |
| 83 ft3(s) | 2350.29855 dm3(s) (2350) |
| 84 ft3(s) | 2378.6154 dm3(s) (2379) |
| 85 ft3(s) | 2406.93225 dm3(s) (2407) |
| 86 ft3(s) | 2435.2491 dm3(s) (2435) |
| 87 ft3(s) | 2463.56595 dm3(s) (2464) |
| 88 ft3(s) | 2491.8828 dm3(s) (2492) |
| 89 ft3(s) | 2520.19965 dm3(s) (2520) |
| 90 ft3(s) | 2548.5165 dm3(s) (2549) |
| 91 ft3(s) | 2576.83335 dm3(s) (2577) |
| 92 ft3(s) | 2605.1502 dm3(s) (2605) |
| 93 ft3(s) | 2633.46705 dm3(s) (2633) |
| 94 ft3(s) | 2661.7839 dm3(s) (2662) |
| 95 ft3(s) | 2690.10075 dm3(s) (2690) |
| 96 ft3(s) | 2718.4176 dm3(s) (2718) |
| 97 ft3(s) | 2746.73445 dm3(s) (2747) |
| 98 ft3(s) | 2775.0513 dm3(s) (2775) |
| 99 ft3(s) | 2803.36815 dm3(s) (2803) |
| 100 ft3(s) | 2831.685 dm3(s) (2832) |