what is the square route of 24 times the square route of 8?
475481
if you mean √24*√8 then it is\n√(4*6)*√(4*2)=\n√4*√6*√4*√2=\n2√6*2√2=\n4√(3*2)*√2=\n4√3*√2*√2=\n4√3*2=\n8√3
67769
Divide 8 into 3\n.375
708981
(4/x-8/y)/(24/xy)\n=(4y-8x/xy) * xy/24\n= 4(y-2x)/xy * xy/24\n=(y-2x)/6
1001958
just go straight across.\n\nlike:  3/8 x 2/3 = 6/24 which simplifies to 1/4\n\nBecause on the top: 3x2=6 and on the bottom: 8x3=24\nThen 6 goes into itself once and into 24 four times: 1/4
293335
8+9+6+(1+2+3+4+5+7)^0 = 24\n\nX^(0) = 1
338536
3(6) + 7 = 24\n18 + 7 = 24\n\n25 = 24\n\nNo.
448522
Are you serious? 6+8+10=24
286279
if you are talking about the 24 hour clock \n8=20\n9=21\n10=22\n11=23\n\nAnyway make your questions readable, I made a big stab into the dark with yours
1001971
[(16x*2-25) / (24x*2-30x)] / [(8x*2-2x-15) / (6x*2-7x-3)]\n= [(16x*2-25) / (24x*2-30x)] [(6x*2-7x-3) / (8x*2-2x-15)\n= [(16x*2-25) (6x*2-7x-30] / [(24x*2-30x) (8x*2-2x-15)]\n= [(4x-5) (4x+5) (3x+1) (2x-3)] / [(6x) (4x-5) (4x+5) (2x-3)]\n= (3x+1) / 6x
1040147
I'm guessing you mean 21/24 = x / 8\nthat's 7/8 in lowest terms\n\nx = 7
886898
Find next closest square to 80 that is also a factor: 16\n\nSince 4*4 is 16, you can bring the 4 outside the radical and leave the product of the other factors underneath the radical: 4rt(5)
208376
6+8+10=24 ........................................................................
1121425
None of your options are correct.\n\n12 + 2 =14 +4 = 18 + 8 = 26 +12 = 38 + 24 = 62\n\nnotice the + n (2, 4, 8, 12, 24..) keeps rising? your highest answer choice is 80 which is only 18 more than your last number of 62. the next number in the sequence would have to be at least 87.
121918
do you mean octagon? if so, 8
864795
8(t-2sqrt(a))(t+2sqrt(a))
748660
The answer is 78:\n\n1² + 2² + 3² + 8² = 1 + 4 + 9 + 64 = 78\n2² + 3² + 4² + 7² = 4 + 9 + 16 + 49 = 78\n1² + 4² + 5² + 6² = 1 + 16 + 25 + 36 = 78\n\nI did this creating a spreadsheet with the first 9 squares.  There were 126 ways (9 choose 4) ways to pick the four squares which then resulted in a sum.  I sorted the sums and found the one that repeated itself 3 times (78).\n\nThe answer is 78.
1070195
Any small square of four numbers totals 20