What the GFC of 3y cubed 24y cubed?
84308
Let's go ahead and make factor trees:\n3y^3 = 3 * y * y * y\nand\n24y^3 = 3 * 2 * 2 * 2 * y * y * y\nWe can now see which factors are common to both terms.\nThey both have a 3, and three y's in common.\nSo, we know that the gcf will be 3 * y * y * y or 3y^3.\nHope this helps :-)
553954
Base times height gives the volume of the prism.\nVolume of prramid= 1/3 x base x height =1/3 x 24=8 cubic inches.
92952
(8x+3)(4x+3)\n32x2+24x+24x+9\n32x2+48x+9
781998
27 cubes, then 81, then 243, then 729...
637876
v=4/3 pi r^3 (four thirds x pi x (r cubed))
322831
16/24 = 2/3\n20/30 = 2/3
14639
Assuming your first statement is correct, then\nA. g(c) = c/231\n\nIf c = 231, g(c)=1,\nIf c = 462, g(c)=2,\netc.
893153
2Fe (s) + 3F2 (g) ---> 2FeF3(s)
751428
You couldn't do this? Search on the internet: "difference of cubes"\n\nFactor a 2y\n2y(y^3-64)\n\nDifference of two cubes\n2y(y-4)(y^2+4y+16)
636881
Here is a full page multiplication chart. Thanks Yahoo!\n\nhttp://www.gtcocalcomp.com/erc/interwritebackgrounds/multiplication_table_complete.jpg
174731
Nor sure if I understand your question.  Are you looking for 3 dimensional and 2 dimensional shapes?\n\n2 dimensional\n-square\n-circle\n\n3 dimensional\n-cube\n-sphere
420710
I know it has already been answered but I"ll take a chance with something different. Ok 3 to the third power plus two would be 3 to the fifth power which is 243.\n :)
918315
Distriubutive property:\n3p-6p-24=0\n\nCombine like terms:\n-3p-24=0\n\nAdd 24 on both sides:\n-3p=24\np=-8\n\nCheck:\n3(-8)-(6(-8)+24)=0\n-24-(-48+24)=0\n-24-(-24)=0\n-24+24=0\n0=0
735050
The total number of cubes will be:\nn * (n + 3) * (n + 9) cubes.\n\nTo get the number of cubes inside, subtract 2 from each dimension:\nInside cubes = (n - 2) * (n + 1) * (n + 7)\n\nNow expand these out...\nn * (n + 3) * (n + 9)\n= n (n² + 12n + 27)\n= n^3 + 12n² + 27n\n\nInside cubes:\n(n - 2) * (n + 1) * (n + 7)\n= (n-2) * (n² + 8n + 7)\n= n^3 + 8n² + 7n - 2n² - 16n - 14\nGroup like terms:\n= n^3 + 6n² - 9n - 14\n\nRemember that the inside cubes are exactly half of the total cubes, so double it:\n= 2n^3 + 12n² - 18n - 28\n\nNow equate this to the total cubes: \nn^3 + 12n² + 27n = 2n^3 + 12n² - 18n - 28\n\nPull everything to one side (so subtract n^3 + 12n² + 27n):\nn^3 - 45n - 28 = 0\n\nPossible answers for n will be the factors of 28:\n±1, ±2, ±4, ±7, ±14, ±28\n\nBy inspection, 7 works:\n7^3 = 343\n-45 * 7 = -315\n343 - 315 - 28 = 0\n\nSo the answer is:\n7 x 10 x 16 = 1120 blocks\n\n(Note: inside you have 5 x 8 x 14 = 560 blocks)
788892
OF2 (~104), NF3(~107), CF4 (~109.5),  BF3 (120), BeF2(~180)
17004
V = πr2h\n1.v = 36 cubic inches = 0.15584410891073416 us galons\n\n2. v = 36 0.15584410891073416 us gallons \n\n3.v = 72 = 0.3116882178214683 us gallons
95192
In normal 3-D space, a cube can be described by {(x,y,z) where 0<=x<=1, 0<=y<=1, 0<=z<=1}\n\nIn normal 4-D space, it's {(x,y,z,w) where 0<=x<=1, 0<=y<=1, 0<=z<=1, 0<=w<=1}\n\nIn n-space, an n-cube can be represented by all n-dimentional vectors where the nth coordinate lies in the closed interval [0, 1].