(4a-3b)(4a-3b)(4a-3b)?
814415
I'd like to give you the whole answer, but I fear this is a homework question, and you won't learn anything if i just give you the answer.   So what I'll do for you is give you a step by step guide on how to solve the answer.  You should be able to use the guide for any similar questions.  I'm assuming that the question is asking you to expand and evaluate/simplify. \n\nThere are three brakets here, it looks a little daunting at first but it really is quite simple.\n\nIgnore one of the brakets so the question is basically \n(4a-3b)(4a-3b)  \n\nTake your 4a from your frist braket and multiply it to each term (4a and -3b) in your second braket.\n\nie (4a)(4a-3b) = ((4a)4a - (4a)3b)\n                       = (16a^2 - 12 ab)\n\nThen take the second number (-3b) and do the same thing.\n\nie (-3b)(4a-3b) = ((-3b)4a - (-3b)3b)\n                        = (-12ab + 9b^2)\n------------------------------------------------------------------------------------\nSide Note:\nRemember the rule of two negatives = a positive?  That's what we just did here:\n                           (-3b) X (-3b) = +12b^2\n------------------------------------------------------------------------------------\n\nThen you add the two results together, also known as collecting like terms (ie, you add/subract all the numbers that have the same endings like a^2 or ab or b^2).  Your answer should like like Xa^2 + Yab + Zb^2 (where X, Y and Z are the totals after collecting like terms).\n\nie  (16a^2 - 12 ab) + (-12ab + 9b^2)\n = (16a^2 - 12 ab - 12ab + 9b^2)\n = (16 a^2 -24 ab + 9b^2)\n\nNow you add the third braket, the one we removed at the beginning, to what we just got from the above work:\nie (4a-3b)(Xa^2 + Yab + Zb^2)\n = (4a-3b)(16 a^2 -24ab + 9b^2)\n\nYou do the same thing as above.  You take your 4a and multiply it to each term in the second bracket.  You then take your -3b and multiply to each term in the second bracket.  Then you put the two answers together and collect like terms.\n\nie (4a-3b)(16 a^2 -24ab + 9b^2)\n= (4a)(16 a^2 -24ab + 9b^2) + (-3b)(16 a^2 -24ab + 9b^2)\n\nYour answer should look like:\n\nKa^3 + La^2b + Mab^2 + Nb^3\n\nwhere K, L, M and N are the totals you get after collecting like terms.\n\nThis is exactly what you do when you have questions like this.  Just do two brakets at a time and you'll be fine.  Pretty soon you'll take on questions like (4a-3b)(4a-3b)(4a-3b)(4a-3b)(4a-3b)!\n\n:p\n\nHope that helps you out!
378781
-1*100\n-2*50\n-4*25\n-5*20\n-10*10\n~or~\n1*-100\n2*-50\n4*-25\n5*-20\n10*-10
358924
7(b-2)\n7(8-2)\n56-14\n42
750760
3\nThe valence * subscript number should be equal\n\na: 3 x 2 = 6\nb: 2 x 3 = 6\n\na2b3
759105
False... y has to be 2...\n(3,2) is a solution, but not (3,1).
735727
4b + 3m = 3\n3b + 11m = 13\n\nMULTIPLY 1ST EQUATION BY 3\n3(4b + 3m = 3)\n12B + 9 M = 9\n\nMULTIPLY 2ND EQUATION BY -4\n-4(3b + 11m = 13)\n-12B -44M = -52\n12B +9M   = 9\n\nTHE B'S CANCEL\n-35M = 43 \n\nM= -35/43 0R -0.81395348837209302325581395348837\n\nNOW REPLACE THAT IN THE 1ST OR 2ND EQUATION TO GET B\n\n4b + 3(-35/43) = 3\n4B - 2.4418604651162790697674418604651 = 3\nADD 2.4418604651162790697674418604651 TO BOTH SIDES\n4B = 5.4418604651162790697674418604651\nDIVIDE 4 ON BOTH SIDES\nB = 0.73504273504273504273504273504275
1082282
B- = 2.7\nB = 3.0\nso its somewhere between B and B-
157002
71 r 2\n\nor\n\n71 and 2/3\n\nor \n\n215/3
798164
A = 3ax + 4by - 2ay - 6bx\n= 3x.(a - 2b) - 2y.(a - 2b)\n= (3x - 2y).(a - 2b)\n\nB = 2ax - 2by + ay - 4bx\n= 2x.(a - 2b) + y.(a - 2b)\n= (2x + y).(a - 2b)\n\nA/B = (3x - 2y).(a-2b) / [(2x + y).(a - 2b)]\n= (3x - 2y) / (2x + y)
137569
(3/4P_ + 1/4pp) x (3/4S_ + 1/4ss)---maybe
902899
#1  c:10\n#2  d:-57\n#3  b: 26\n#4  1:O\n#5 n/a \n#6  a:BMSK \n#7  d:9599\n#8  a:e\n#9  c:41\n\ni hope that this helps
531417
(a+b)(b^6-ab^5+a^2b^4-a^3b^3+a^4b^2-a^5b+a^6)\nGood Night, and Good Luck!
1027973
the 3rd one is correct, but I get -(3+b)/b+2 and 2 for the first 2
1158895
not sure, maybe B3 & B4?
160575
if it 2 numbers... you multiply msb by 10D and add to your answer the lsb... and youl get the number in hex!
160639
good 0, 3, 7, 4\n\n    bad 2, 9, 5\n\n    neutral 1, 8, 6
928231
8x-10x > -11-1\n\n-2x > -12\n\nx < 6