The Amazing Race's spoiler policy states that under any circumstance, posting spoilers about the latest or any other future seasons on this wiki will result in your edits and comments being removed, as well as a possible ban from the wiki. Please refrain from posting spoilers for the sake of our readers who wish to remain unspoiled. Now, the dogs: as a fan, I have go-to favorites. I always get 2 dogs, chili, mustard, onions, 1 with kraut the other with coleslaw. They always come freshly prepared with the proper toppings. AND HE HAS TOTS!!!! I LOVE tater tots and Dave's has them made-to-order with various toppings/seasonings. The Old Bay are the best. Showing 1-11 of 11. Code collector pro 1 7 1. 10 reviews $$ Moderate Hair Salons, Nail Salons, Skin Care. 13478 Carrollton Blvd, Ste L, Carrollton, VA ' Loc is an amazing stylist and colorist, she is not afraid to give her opinion and her instincts have been spot on!
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Movie | Distr | Gross | %LW | Thr | Thr Chng | Per Thr | Total Gross | W | ||
---|---|---|---|---|---|---|---|---|---|---|
1 | (1) | Se7en | New Line | $8,645,354 | -17% | 2,511 | n/c | $3,443 | $57,754,130 | 4 |
2 | (2) | Assassins | Warner Bros. | $5,944,658 | -37% | 2,343 | n/c | $2,537 | $18,504,138 | 2 |
3 | (3) | Dead Presidents | Walt Disney | $4,548,883 | -43% | 1,084 | +3 | $4,196 | $15,404,834 | 2 |
4 | (5) | How to Make an Americ… | Universal | $4,356,730 | -25% | 1,526 | +22 | $2,855 | $12,235,910 | 2 |
5 | N | Jade | Paramount… | $4,284,246 | 2,164 | $1,980 | $4,284,246 | 1 | ||
6 | N | The Scarlet Letter | Walt Disney | $4,119,086 | 1,510 | $2,728 | $4,119,086 | 1 | ||
7 | (4) | To Die For | Sony Pict… | $4,020,866 | -35% | 954 | +26 | $4,215 | $12,820,978 | 3 |
8 | (-) | Strange Days | 20th Cent… | $3,656,012 | 1,691 | $2,162 | $3,725,388 | 2 | ||
9 | (6) | The Big Green | Walt Disney | $2,698,150 | -31% | 1,953 | -119 | $1,382 | $13,146,725 | 3 |
10 | (7) | Devil in a Blue Dress | Sony Pict… | $2,001,550 | -34% | 1,432 | n/c | $1,398 | $12,935,354 | 3 |
11 | (8) | Halloween: The Curse … | Miramax | $1,450,515 | -41% | 1,277 | -402 | $1,136 | $13,091,672 | 3 |
12 | (11) | Dangerous Minds | Walt Disney | $1,301,959 | -24% | 1,301 | -123 | $1,001 | $78,492,762 | 10 |
13 | (9) | To Wong Foo Thanks fo… | Universal | $1,203,045 | -36% | 1,168 | -244 | $1,030 | $32,923,280 | 6 |
14 | (24) | Apollo 13 | Universal | $865,460 | +155% | 794 | +438 | $1,090 | $168,793,585 | 16 |
15 | (12) | Pocahontas | Walt Disney | $768,359 | -24% | 757 | -111 | $1,015 | $139,242,512 | 19 |
16 | (10) | Showgirls | MGM | $702,814 | -61% | 755 | -532 | $931 | $19,349,227 | 4 |
17 | (13) | The Usual Suspects | Gramercy | $663,958 | -30% | 382 | -211 | $1,738 | $2,022,112 | 9 |
18 | (14) | Unstrung Heroes | Walt Disney | $540,462 | -41% | 391 | -132 | $1,382 | $7,102,027 | 5 |
19 | (15) | Babe | Universal | $503,170 | -20% | 751 | -274 | $670 | $52,820,055 | 11 |
20 | (18) | The Indian in the Cup… | Paramount… | $407,499 | -21% | 493 | -81 | $827 | $33,771,917 | 14 |
21 | (17) | A Walk in the Clouds | 20th Cent… | $335,733 | -35% | 524 | -237 | $641 | $48,499,633 | 10 |
22 | (19) | The Net | Sony Pict… | $301,708 | -41% | 381 | -194 | $792 | $49,801,909 | 12 |
23 | (23) | Under Siege 2: Dark T… | Warner Bros. | $282,673 | -23% | 261 | -157 | $1,083 | $48,553,184 | 14 |
24 | (21) | Mortal Kombat | New Line | $267,414 | -40% | 387 | -214 | $691 | $67,309,388 | 9 |
25 | (29) | A Month by the Lake | Miramax | $241,044 | +2% | 74 | +16 | $3,257 | $1,085,856 | 4 |
26 | (38) | Desperado | Sony Pict… | $232,012 | +125% | 460 | +260 | $504 | $25,405,445 | 8 |
27 | (26) | The Brothers McMullen | Fox Searc… | $222,679 | -15% | 153 | -48 | $1,455 | $9,426,365 | 10 |
28 | (25) | Nine Months | 20th Cent… | $216,159 | -32% | 315 | -119 | $686 | $69,205,370 | 14 |
29 | (28) | Free Willy 2: The Adv… | Warner Bros. | $178,664 | -28% | 142 | -215 | $1,258 | $29,624,819 | 13 |
30 | (22) | Clockers | Universal | $156,780 | -61% | 201 | -336 | $780 | $12,825,265 | 5 |
31 | (42) | Persuasion | Sony Pict… | $148,281 | +86% | 16 | +10 | $9,268 | $315,054 | 3 |
32 | (30) | The Amazing Panda Adv… | Warner Bros. | $136,725 | -23% | 109 | -134 | $1,254 | $7,075,047 | 8 |
33 | (27) | Braveheart | Paramount… | $130,164 | -48% | 166 | -138 | $784 | $66,674,715 | 21 |
34 | (33) | The Postman | Miramax | $113,427 | -18% | 88 | +77 | $1,289 | $8,218,072 | 18 |
35 | (20) | Moonlight and Valentino | Gramercy | $106,179 | -76% | 146 | -558 | $727 | $2,418,013 | 3 |
36 | N | Blue in the Face | Miramax | $104,365 | 16 | $6,523 | $104,365 | 1 | ||
37 | (32) | Waterworld | Universal | $95,290 | -41% | 150 | -61 | $635 | $85,791,035 | 12 |
38 | (40) | Wings of Courage | Sony Pict… | $94,343 | +2% | 7 | n/c | $13,478 | $3,508,041 | 26 |
39 | (35) | Batman Forever | Warner Bros. | $82,952 | -35% | 88 | -73 | $943 | $183,506,893 | 18 |
40 | (16) | Steal Big, Steal Little | 20th Cent… | $78,781 | -85% | 207 | -873 | $381 | $3,087,268 | 3 |
41 | (43) | Jeffrey | Orion Cla… | $69,421 | -10% | 57 | +2 | $1,218 | $3,001,804 | 11 |
42 | (31) | Hackers | MGM | $66,757 | -62% | 160 | -148 | $417 | $7,427,768 | 5 |
43 | (47) | Smoke | Miramax | $63,049 | +7% | 62 | +4 | $1,017 | $7,780,606 | 19 |
44 | (34) | Last of the Dogmen | Savoy | $60,142 | -55% | 137 | -155 | $439 | $6,860,270 | 6 |
45 | (39) | The Prophecy | Miramax | $55,345 | -46% | 220 | -57 | $252 | $15,978,132 | 7 |
46 | (44) | Kids | Shining E… | $51,196 | -30% | 71 | -27 | $721 | $7,222,796 | 13 |
47 | (45) | Clueless | Paramount… | $50,310 | -30% | 95 | -62 | $530 | $54,736,542 | 16 |
48 | (41) | Lord of Illusions | MGM | $47,849 | -47% | 251 | -70 | $191 | $13,229,129 | 8 |
49 | (37) | Something to Talk About | Warner Bros. | $45,757 | -59% | 150 | -109 | $305 | $50,365,552 | 11 |
50 | (36) | Angus | New Line | $42,342 | -64% | 98 | -186 | $432 | $4,658,716 | 5 |
51 | (50) | Unzipped | Miramax | $41,120 | -7% | 38 | -8 | $1,082 | $2,791,662 | 11 |
52 | N | Gospa | Penland | $32,022 | 17 | $1,884 | $32,022 | 1 | ||
53 | (53) | Operation Dumbo Drop | Walt Disney | $30,148 | -24% | 47 | -14 | $641 | $22,865,396 | 12 |
54 | (49) | The Addiction | October F… | $26,660 | -43% | 7 | n/c | $3,809 | $104,192 | 2 |
55 | (-) | Mute Witness | Sony Pict… | $26,599 | 29 | $917 | $1,086,723 | 5 | ||
56 | (46) | The Run of the Country | Sony Pict… | $24,631 | -59% | 27 | -37 | $912 | $414,683 | 4 |
57 | N | Feast of July | Walt Disney | $22,818 | 4 | $5,705 | $22,818 | 1 | ||
58 | (56) | Belle de Jour (1968) … | Miramax | $20,816 | -22% | 54 | n/c | $385 | $3,997,109 | 1,436 |
59 | (51) | While You Were Sleeping | Walt Disney | $18,556 | -58% | 28 | -27 | $663 | $81,052,361 | 26 |
60 | (55) | Nadja | October F… | $16,719 | -45% | 14 | n/c | $1,194 | $348,378 | 8 |
61 | (54) | The Baby-Sitters Club | Sony Pict… | $16,368 | -48% | 83 | -78 | $197 | $9,574,155 | 9 |
62 | (60) | Kicking and Screaming | Trimark | $14,748 | -24% | 1 | n/c | $14,748 | $43,131 | 2 |
63 | (59) | A Kid in King Arthur'… | Walt Disney | $14,512 | -30% | 48 | -3 | $302 | $12,889,932 | 10 |
64 | (48) | National Lampoon's Se… | New Line | $14,361 | -75% | 40 | -105 | $359 | $4,431,584 | 6 |
65 | (67) | Double Happiness | Fine Line | $12,710 | -14% | 11 | -1 | $1,155 | $439,196 | 12 |
66 | (57) | Separate Lives | Trimark | $11,274 | -51% | 26 | -11 | $434 | $862,365 | 6 |
67 | (72) | The Incredibly True A… | Fine Line | $11,229 | +27% | 23 | +6 | $488 | $1,927,091 | 18 |
68 | (64) | Wild Reeds | Strand | $11,098 | -33% | 3 | -3 | $3,699 | $653,536 | 25 |
69 | (-) | The Stars Fell on Hen… | Warner Bros. | $10,958 | 17 | $645 | $93,726 | 5 | ||
70 | (65) | Living in Oblivion | Sony Pict… | $10,502 | -34% | 12 | -4 | $875 | $1,043,576 | 14 |
71 | (-) | Theremin: An Electron… | Orion Cla… | $10,144 | 8 | $1,268 | $99,459 | 8 | ||
72 | (58) | Congo | Paramount… | $9,882 | -55% | 34 | -9 | $291 | $80,998,938 | 19 |
73 | (73) | Crumb | Sony Pict… | $9,619 | +18% | 9 | -1 | $1,069 | $2,897,398 | 26 |
74 | (74) | Rampo | Goldwyn E… | $9,290 | +19% | 8 | +1 | $1,161 | $280,686 | 22 |
75 | (-) | World and Time Enough | Strand | $8,349 | 2 | $4,175 | $60,301 | 10 | ||
76 | (62) | Species | MGM | $8,223 | -53% | 70 | -73 | $117 | $59,781,347 | 15 |
77 | (66) | Canadian Bacon | Gramercy | $7,919 | -47% | 9 | -2 | $880 | $149,532 | 4 |
78 | (63) | The Tie That Binds | Walt Disney | $7,111 | -57% | 20 | -20 | $356 | $5,681,604 | 6 |
79 | (-) | Tie-died: Rock 'n Rol… | ISA Relea… | $6,569 | 17 | $386 | $107,528 | 4 | ||
80 | (-) | Virtuosity | Paramount… | $5,707 | 22 | $259 | $23,554,826 | 11 | ||
81 | (69) | Empire Records | Warner Bros. | $4,881 | -59% | 8 | -8 | $610 | $293,879 | 4 |
82 | (-) | Burnt by the Sun | Sony Pict… | $4,353 | 3 | $1,451 | $2,265,414 | 26 | ||
83 | N | Augustin | Kino Inte… | $4,026 | 1 | $4,026 | $5,490 | 1 | ||
84 | (70) | Beyond Rangoon | Sony Pict… | $3,801 | -66% | 7 | -14 | $543 | $5,656,641 | 8 |
85 | N | Delta of Venus | Fine Line | $3,750 | 1 | $3,750 | $3,750 | 1 | ||
85 | $57,251,790 |
Calculator Use
The Combinations Calculator will find the number of possible combinations that can be obtained by taking a sample of items from a larger set. Basically, it shows how many different possible subsets can be made from the larger set. For this calculator, the order of the items chosen in the subset does not matter.
- Factorial
- There are n! ways of arranging n distinct objects into an ordered sequence, permutations where n = r.
- Combination
- The number of ways to choose a sample of r elements from a set of n distinct objects where order does not matter and replacements are not allowed.
- Permutation
- The number of ways to choose a sample of r elements from a set of n distinct objects where order does matter and replacements are not allowed. When n = r this reduces to n!, a simple factorial of n.
- Combination Replacement
- The number of ways to choose a sample of r elements from a set of n distinct objects where order does not matter and replacements are allowed.
- Permutation Replacement
- The number of ways to choose a sample of r elements from a set of n distinct objects where order does matter and replacements are allowed.
- n
- the set or population
- r
- subset of n or sample set
Combinations Formula:
For n ≥ r ≥ 0.
The formula show us the number of ways a sample of 'r' elements can be obtained from a larger set of 'n' distinguishable objects where order does not matter and repetitions are not allowed. [1] 'The number of ways of picking r unordered outcomes from n possibilities.' [2]
Also referred to as r-combination or 'n choose r' or the binomial coefficient. In some resources the notation uses k instead of r so you may see these referred to as k-combination or 'n choose k.'
Combination Problem 1
Choose 2 Prizes from a Set of 6 Prizes
You have won first place in a contest and are allowed to choose 2 prizes from a table that has 6 prizes numbered 1 through 6. How many different combinations of 2 prizes could you possibly choose?
In this example, we are taking a subset of 2 prizes (r) from a larger set of 6 prizes (n). Looking at the formula, we must calculate '6 choose 2.'
C (6,2)= 6!/(2! * (6-2)!) = 6!/(2! * 4!) = 15 Possible Prize Combinations
The 15 potential combinations are {1,2}, {1,3}, {1,4}, {1,5}, {1,6}, {2,3}, {2,4}, {2,5}, {2,6}, {3,4}, {3,5}, {3,6}, {4,5}, {4,6}, {5,6}
Combination Problem 2
Choose 3 Students from a Class of 25
A teacher is going to choose 3 students from her class to compete in the spelling bee. She wants to figure out how many unique teams of 3 can be created from her class of 25.
In this example, we are taking a subset of 3 students (r) from a larger set of 25 students (n). Looking at the formula, we must calculate '25 choose 3.'
C (25,3)= 25!/(3! * (25-3)!)= 2,300 Possible Teams
Combination Problem 3
Choose 4 Menu Items from a Menu of 18 Items
A restaurant asks some of its frequent customers to choose their favorite 4 items on the menu. If the menu has 18 items to choose from, how many different answers could the customers give?
Here we take a 4 item subset (r) from the larger 18 item menu (n). Therefore, we must simply find '18 choose 4.'
C (18,4)= 18!/(4! * (18-4)!)= 3,060 Possible Answers
Handshake Problem
In a group of n people, how many different handshakes are possible?
First, let's find the total handshakes that are possible. That is to say, if each person shook hands once with every other person in the group, what is the total number of handshakes that occur?
A way of considering this is that each person in the group will make a total of n-1 handshakes. Since there are n people, there would be n times (n-1) total handshakes. In other words, the total number of people multiplied by the number of handshakes that each can make will be the total handshakes. A group of 3 would make a total of 3(3-1) = 3 * 2 = 6. Each person registers 2 handshakes with the other 2 people in the group; 3 * 2.
Total Handshakes = n(n-1)
However, this includes each handshake twice (1 with 2, 2 with 1, 1 with 3, 3 with 1, 2 with 3 and 3 with 2) and since the orginal question wants to know how many different handshakes are possible we must divide by 2 to get the correct answer.
Total Different Handshakes = n(n-1)/2
Handshake Problem as a Combinations Problem
We can also solve this Handshake Problem as a combinations problem as C(n,2).
n (objects) = number of people in the group
r (sample) = 2, the number of people involved in each different handshake
The order of the items chosen in the subset does not matter so for a group of 3 it will count 1 with 2, 1 with 3, and 2 with 3 but ignore 2 with 1, 3 with 1, and 3 with 2 because these last 3 are duplicates of the first 3 respectively.
expanding the factorials,
Amazing 2 11 1 13478 Cloverlawn Sterling Heights
cancelling and simplifying,
which is the same as the equation above.
References
Amazing 2 11 1 13478 Cast Iron
[1] Zwillinger, Daniel (Editor-in-Chief). CRC Standard Mathematical Tables and Formulae, 31st Edition New York, NY: CRC Press, p. 206, 2003.
Amazing 2 11 1 13478 Circle
For more information on combinations and binomial coefficients please see Wolfram MathWorld: Combination.