only use this exact pattern and these numbers that follow; 99,3,6,44,15
2006-08-31 03:39:54 · 6 answers · asked by sylvia m 1 in Science & Mathematics ➔ Mathematics
first the only numbers that can go in the first blank are 99 or 15 in order to divide evenly into 3 in the second blank. using 99, then 3 that leaves 6 and 15 for the next 2 blanks and subtracting 44 that gives 79 which is the lowest answer possible with 99 in the first blank.
using 15 in the first blank and 3 in the second I tried 6 and 44 in the next 2 blanks and 99 in the last. that gives 170 as the lowest number with 15 in the first column.
any other numbers in the first column produces a decimal answer so I say there is no solution to this problem.
2006-08-31 04:04:32 · answer #1 · answered by bretttwarwick 3 · 1⤊ 1⤋
99 / 3 + 15 * 6 - 44 = 79
2006-08-31 04:10:22 · answer #2 · answered by Kevin H 7 · 0⤊ 1⤋
I'll keep trying but I haven't found a solution yet.
2006-08-31 04:27:18 · answer #3 · answered by MollyMAM 6 · 0⤊ 1⤋
no solution to this,it isn't possible! make sure that u wrote them well
2006-08-31 05:12:58 · answer #4 · answered by denise p 4 · 0⤊ 0⤋
i think no sol. of this ques plz check ur ques.
2006-08-31 04:40:08 · answer #5 · answered by Kirat K 2 · 0⤊ 0⤋
It's impossible to do it in that order. Here is every single combination, and none of them work:
99.0/3.0+6.0*44.0-15.0 282.0
99.0/3.0+6.0*15.0-44.0 79.0
99.0/3.0+44.0*6.0-15.0 282.0
99.0/3.0+44.0*15.0-6.0 687.0
99.0/3.0+15.0*6.0-44.0 79.0
99.0/3.0+15.0*44.0-6.0 687.0
99.0/6.0+3.0*44.0-15.0 133.5
99.0/6.0+3.0*15.0-44.0 17.5
99.0/6.0+44.0*3.0-15.0 133.5
99.0/6.0+44.0*15.0-3.0 673.5
99.0/6.0+15.0*3.0-44.0 17.5
99.0/6.0+15.0*44.0-3.0 673.5
99.0/44.0+3.0*6.0-15.0 5.25
99.0/44.0+3.0*15.0-6.0 41.25
99.0/44.0+6.0*3.0-15.0 5.25
99.0/44.0+6.0*15.0-3.0 89.25
99.0/44.0+15.0*3.0-6.0 41.25
99.0/44.0+15.0*6.0-3.0 89.25
99.0/15.0+3.0*6.0-44.0 -19.4
99.0/15.0+3.0*44.0-6.0 132.6
99.0/15.0+6.0*3.0-44.0 -19.4
99.0/15.0+6.0*44.0-3.0 267.6
99.0/15.0+44.0*3.0-6.0 132.6
99.0/15.0+44.0*6.0-3.0 267.6
3.0/99.0+6.0*44.0-15.0 249.03030303
3.0/99.0+6.0*15.0-44.0 46.0303030303
3.0/99.0+44.0*6.0-15.0 249.03030303
3.0/99.0+44.0*15.0-6.0 654.03030303
3.0/99.0+15.0*6.0-44.0 46.0303030303
3.0/99.0+15.0*44.0-6.0 654.03030303
3.0/6.0+99.0*44.0-15.0 4341.5
3.0/6.0+99.0*15.0-44.0 1441.5
3.0/6.0+44.0*99.0-15.0 4341.5
3.0/6.0+44.0*15.0-99.0 561.5
3.0/6.0+15.0*99.0-44.0 1441.5
3.0/6.0+15.0*44.0-99.0 561.5
3.0/44.0+99.0*6.0-15.0 579.068181818
3.0/44.0+99.0*15.0-6.0 1479.06818182
3.0/44.0+6.0*99.0-15.0 579.068181818
3.0/44.0+6.0*15.0-99.0 -8.93181818182
3.0/44.0+15.0*99.0-6.0 1479.06818182
3.0/44.0+15.0*6.0-99.0 -8.93181818182
3.0/15.0+99.0*6.0-44.0 550.2
3.0/15.0+99.0*44.0-6.0 4350.2
3.0/15.0+6.0*99.0-44.0 550.2
3.0/15.0+6.0*44.0-99.0 165.2
3.0/15.0+44.0*99.0-6.0 4350.2
3.0/15.0+44.0*6.0-99.0 165.2
6.0/99.0+3.0*44.0-15.0 117.060606061
6.0/99.0+3.0*15.0-44.0 1.06060606061
6.0/99.0+44.0*3.0-15.0 117.060606061
6.0/99.0+44.0*15.0-3.0 657.060606061
6.0/99.0+15.0*3.0-44.0 1.06060606061
6.0/99.0+15.0*44.0-3.0 657.060606061
6.0/3.0+99.0*44.0-15.0 4343.0
6.0/3.0+99.0*15.0-44.0 1443.0
6.0/3.0+44.0*99.0-15.0 4343.0
6.0/3.0+44.0*15.0-99.0 563.0
6.0/3.0+15.0*99.0-44.0 1443.0
6.0/3.0+15.0*44.0-99.0 563.0
6.0/44.0+99.0*3.0-15.0 282.136363636
6.0/44.0+99.0*15.0-3.0 1482.13636364
6.0/44.0+3.0*99.0-15.0 282.136363636
6.0/44.0+3.0*15.0-99.0 -53.8636363636
6.0/44.0+15.0*99.0-3.0 1482.13636364
6.0/44.0+15.0*3.0-99.0 -53.8636363636
6.0/15.0+99.0*3.0-44.0 253.4
6.0/15.0+99.0*44.0-3.0 4353.4
6.0/15.0+3.0*99.0-44.0 253.4
6.0/15.0+3.0*44.0-99.0 33.4
6.0/15.0+44.0*99.0-3.0 4353.4
6.0/15.0+44.0*3.0-99.0 33.4
44.0/99.0+3.0*6.0-15.0 3.44444444444
44.0/99.0+3.0*15.0-6.0 39.4444444444
44.0/99.0+6.0*3.0-15.0 3.44444444444
44.0/99.0+6.0*15.0-3.0 87.4444444444
44.0/99.0+15.0*3.0-6.0 39.4444444444
44.0/99.0+15.0*6.0-3.0 87.4444444444
44.0/3.0+99.0*6.0-15.0 593.666666667
44.0/3.0+99.0*15.0-6.0 1493.66666667
44.0/3.0+6.0*99.0-15.0 593.666666667
44.0/3.0+6.0*15.0-99.0 5.66666666667
44.0/3.0+15.0*99.0-6.0 1493.66666667
44.0/3.0+15.0*6.0-99.0 5.66666666667
44.0/6.0+99.0*3.0-15.0 289.333333333
44.0/6.0+99.0*15.0-3.0 1489.33333333
44.0/6.0+3.0*99.0-15.0 289.333333333
44.0/6.0+3.0*15.0-99.0 -46.6666666667
44.0/6.0+15.0*99.0-3.0 1489.33333333
44.0/6.0+15.0*3.0-99.0 -46.6666666667
44.0/15.0+99.0*3.0-6.0 293.933333333
44.0/15.0+99.0*6.0-3.0 593.933333333
44.0/15.0+3.0*99.0-6.0 293.933333333
44.0/15.0+3.0*6.0-99.0 -78.0666666667
44.0/15.0+6.0*99.0-3.0 593.933333333
44.0/15.0+6.0*3.0-99.0 -78.0666666667
15.0/99.0+3.0*6.0-44.0 -25.8484848485
15.0/99.0+3.0*44.0-6.0 126.151515152
15.0/99.0+6.0*3.0-44.0 -25.8484848485
15.0/99.0+6.0*44.0-3.0 261.151515152
15.0/99.0+44.0*3.0-6.0 126.151515152
15.0/99.0+44.0*6.0-3.0 261.151515152
15.0/3.0+99.0*6.0-44.0 555.0
15.0/3.0+99.0*44.0-6.0 4355.0
15.0/3.0+6.0*99.0-44.0 555.0
15.0/3.0+6.0*44.0-99.0 170.0
15.0/3.0+44.0*99.0-6.0 4355.0
15.0/3.0+44.0*6.0-99.0 170.0
15.0/6.0+99.0*3.0-44.0 255.5
15.0/6.0+99.0*44.0-3.0 4355.5
15.0/6.0+3.0*99.0-44.0 255.5
15.0/6.0+3.0*44.0-99.0 35.5
15.0/6.0+44.0*99.0-3.0 4355.5
15.0/6.0+44.0*3.0-99.0 35.5
15.0/44.0+99.0*3.0-6.0 291.340909091
15.0/44.0+99.0*6.0-3.0 591.340909091
15.0/44.0+3.0*99.0-6.0 291.340909091
15.0/44.0+3.0*6.0-99.0 -80.6590909091
15.0/44.0+6.0*99.0-3.0 591.340909091
15.0/44.0+6.0*3.0-99.0 -80.6590909091
2006-08-31 04:13:36 · answer #6 · answered by Anonymous · 1⤊ 0⤋