Dana Stevens é uma atriz e roteirista estadunidense.
Índice
1Filmografia
1.1Roteirista e Produtora
1.2Atriz
2Ligações externas
Filmografia |
Roteirista e Produtora |
Televisão
2007 What About Brian, criadora e produtora
Cinema
2008 The Deep Blue Goodbye, roteirista
2002 Life or Something Like It, roteirista
1999 For Love of the Game, roteirista
1998 City of Angels, roteirista
1994 Blink, roteirista
Atriz |
Televisão
1991 thirtysomething como Fiona Sims Porter
1990 Doctor Doctor como Julia Lawson
1990 Good Grief como Gretchen
1989 Freddy's Nightmares como Linda Kelsey
1987 Family Ties como Valerie
Cinema
1994 Nell como Rachel Weiss
1992 Leaving Normal como mãe de Marianne
Ligações externas |
Dana Stevens (em inglês) no Internet Movie Database
v•e
What about Brian
Elenco
Barry Watson • Matthew Davis • Sarah Lancaster • Rick Gomez • Amanda Detmer • Raoul Bova • Rosanna Arquette • Jason Winston George • Amanda Foreman • Jessica Szohr • Tiffani Thiessen
Personagens
Brian Davis • Adam Hillman • Marjorie Seaver • Dave Greco • Deena Greco • Angelo Varzi • Nicole Varzi • Jimmy Wilbourn • Ivy Wilbourn • Natasha Drew
Equipe
Dana Stevens • J. J. Abrams • Arlene Sanford • Rachel Talalay
Relacionados
Guia de episódios • Lista de personagens • Trilha sonora
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I wanna know why this kanji is containing the tree kanji 木 + the omen kanji 兆 ? What is the relation between tree and omen to give us a kanji for the peach ? Is it a historical story?
kanji etymology radicals
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edited Jan 30 at 1:58
droooze
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asked Jan 30 at 0:30
user32763 user32763
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Need help with this problem. Suppose our lazy professor collects a quiz and a homework assignment from a class of n students one day, then distributes both the quizzes and the homework assignments back to the class in a random fashion for grading. Each student receives one quiz and one homework assignment to grade. (a) What is the probability that every student receives someone else's quiz to grade, and someone else's homework to grade? (b) What is the probability that no student receives both their own quiz and their own homework assignment to grade? In this case, some students may receive their own quiz, and others may receive their own homework assignment. (c) Compute the limiting probability as n approaches infinity in each case.
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