Please make this question more specific, I really don't understand what your are trying to ask.
if there are ten rows with three buttons each, then there are 30 buttons!
Incorrect: 1 half-dollar, 1 quarter, 2 dimes, 1 nickel, and 4 pennies. Correct: If half dollars are not allowed, 3 quarters, 2 dimes, 4 pennies. 9 coins If they are, 1 half-dollar, 1 quarter, 2 dimes, 4 pennies. 8 coins ---- Fixed by the staff at www.joeswebs.com, making your dream website come alive for the lowest price, guaranteed.
3.5 * 4 = 14
9 3/4
The statement is correct. "What" has 4 letters. "Sometimes" has 9 letters. "Never" has 5 letters.
oooo arrange them in a triangle shape, four coins each side. o o oo o
Yes it is possible!O.........O.........O.....O....O....OO.........O.........OFind the 10 Rows - trust me they are there!(The dots are only there as place markers)
You can have: 1 row of 36 2 rows of 18 3 rows of 12 4 rows of 9 or 6 rows of 6, so in total there are 5 ways.
To arrange 19 plants in 9 rows with 5 plants in each row, you would need to place 8 rows with 5 plants each, and 1 row with 4 plants. This would total 8 rows x 5 plants = 40 plants, plus the remaining 4 plants in the 9th row, giving you a total of 44 plants. Therefore, it is not possible to arrange 19 plants in 9 rows with 5 plants in each row without having some rows with less than 5 plants.
To determine the number of ways the farmer can arrange 189 plants in rows of 9, we first divide 189 by 9, which gives us 21 rows. The number of ways to arrange the 189 plants in these rows depends on how the plants are differentiated. If all plants are identical, there's only one way to arrange them. However, if the plants are distinct, the number of arrangements would be 189! (189 factorial).
wait not the discription srry
a square of 3 by 3, if you can have rows which go side to side and up to down x x x 1 x x x 2 x x x 3 4 5 6 technically the last three would be columns, but it's a trick question really.
Sorry ... my initial answer was a bit ugly. Bringing in the third-dimension was cute, but lazy. Here is a 2-D solution: 1...2...3 ..4.5.6.. 7...8...9 The ten rows are: 1. 123 2. 148 3. 159 4. 247 5. 258 6. 269 7. 357 8. 368 9. 456 10. 789
3 1 1 1 1 1 1 The drawing above, if it is preserved by the formatting, illustrates how. For the first row, put on 4 coins in a row. Stack two additional coins on top of one of the coins. For the second row, make it perpendicular to the first row, and overlapping the stack of 3 coins. You have used a total of 9 coins, with the stack of 3 coins doing double duty for both rows.
Oh, dude, arranging 36 squares in equal rows? That's like asking how many ways you can arrange your socks in a drawer. Technically, you can arrange them in 36! ways, which is a super big number that I'm too lazy to calculate. So yeah, have fun with your square arranging adventures!
OO XO OOOO XOX O Ignore the X's - I just used them for 'padding'
18 Chairs into equal rows - 6 x 3 2 x 9 18 x 1