Ripped

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Possible Answers: RENT, TORE, TORN, TONED, CUT, STONED, BUFF, STINKO, LITINTO.

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Random information on the term “RENT”:

The Pulitzer Prize for Drama is one of the seven American Pulitzer Prizes that are annually awarded for Letters, Drama, and Music. It is one of the original Pulitzers, for the program was inaugurated in 1917 with seven prizes, four of which were awarded that year. (No Drama prize was given, however, so that one was inaugurated 1918 in a sense.) It recognizes a theatrical work staged in the U.S. during the preceding calendar year.

Through 2006 the Drama Prize was unlike the majority of the other Pulitzer Prizes: during these years, the eligibility period for the drama prize ran from March 2 to March 1, to reflect the Broadway ‘season’ rather than the calendar year. The decision was made, however, that the 2007 Prize would consider works staged during an eligibility period of January 1 to December 31, 2006—thus bringing the schedule for the Drama Prize in line with those of the other prizes.

The drama jury, which consists of one academic and four critics, attends plays in New York and in regional theaters. The Pulitzer board has the authority to overrule the jury’s choice, however, as happened in 1986 when the jury chose the CIVIL warS to receive the prize, but due to the board’s opposition no award was given.

RENT on Wikipedia

Random information on the term “CUT”:

In the mathematical field of complex analysis, a branch point of a multi-valued function (usually referred to as a “multifunction” in the context of complex analysis) is a point such that the function is discontinuous when going around an arbitrarily small circuit around this point. Multi-valued functions are rigorously studied using Riemann surfaces, and the formal definition of branch points employs this concept.

Branch points fall into three broad categories: algebraic branch points, transcendental branch points, and logarithmic branch points. Algebraic branch points most commonly arise from functions in which there is an ambiguity in the extraction of a root, such as solving the equation z = w2 for w as a function of z. Here the branch point is the origin, because the analytic continuation of any solution around a closed loop containing the origin will result in a different function: there is non-trivial monodromy. Despite the algebraic branch point, the function w is well-defined as a multiple-valued function and, in an appropriate sense, is continuous at the origin. This is in contrast to transcendental and logarithmic branch points, that is, points at which a multiple-valued function has nontrivial monodromy and an essential singularity. In geometric function theory, unqualified use of the term branch point typically means the former more restrictive kind: the algebraic branch points. In other areas of complex analysis, the unqualified term may also refer to the more general branch points of transcendental type.

CUT on Wikipedia

Random information on the term “BUFF”:

Minot Air Force Base (IATA: MIB, ICAO: KMIB, FAA LID: MIB) is a U.S. Air Force installation in Ward County, North Dakota, 13 miles (20 km) north of the city of Minot via U.S. 83. In the 2010 census, the base was counted as a CDP with a total population of 5,521, down from 7,599 in 2000. Minot AFB is the home of two major wings: the 5th Bomb Wing and 91st Missile Wing, both of the Global Strike Command (AFGSC).

Originally opened in 1957 as an Air Defense Command (ADC) base, Minot AFB became a major Strategic Air Command (SAC) base in the early 1960s, with both nuclear-tipped intercontinental ballistic missiles and manned bombers and aerial refueling aircraft. When SAC was inactivated in 1992, the nuclear mission of the base was divided between two commands, with missiles going to the Air Force Space Command (AFSPC) and manned bombers to the Air Combat Command (ACC). With the establishment of the Air Force Global Strike Command (AFGSC) in 2009, missiles and manned bombers (excluding the B-1 Lancer) were transferred from AFSPC and ACC to AFGSC in the late 2009 and early 2010.

BUFF on Wikipedia