48 Hrs. [Blu-ray]

48 Hrs. [Blu-ray]

Director: Walter Hill Cast: Nick Nolte
Nick Nolte
, Eddie Murphy
Eddie Murphy
, Annette O'Toole
Annette O'Toole
, Frank McRae
Frank McRae
, James Remar
James Remar
48 Hrs. [Blu-ray]

48 Hrs. [Blu-ray]

Director: Walter Hill Cast: Nick Nolte
Nick Nolte
, Eddie Murphy
Eddie Murphy
, Annette O'Toole
Annette O'Toole
, Frank McRae
Frank McRae
, James Remar
James Remar

Blu-ray (Color / Mono)

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Overview

Hard-boiled, no-nonsense cop Jack Cates is on the trail of two crazed killers, one of whom has escaped from prison. Desperate to find the psycho pair before they kill more cops and innocent bystanders, he decides that the only way to do it is to get high-octane, wiseacre con man Reggie Hammond out of prison. Unfortunately, the courts will only let Cates have Hammond for 48 hours. At first the cop and his unwilling sidekick despise each other, but as they endure a series of misadventures, a tentative bond begins to form. A fast-paced, lively blend of comedy, action and drama, 48 Hours marks the feature-film debut of comedian Eddie Murphy. With high-energy antics and a constant barrage of well-placed barbs, Murphy is the perfect foil for the nail-tough and somewhat laid-back demeanor of Nolte whose performance is as subtle as Murphy's is outrageous.

Product Details

Release Date: 01/01/2013
UPC: 0883929301737
Original Release: 1982
Rating: R
Source: Paramount Catalog
Sound: [monaural, Dolby Digital 5.1 Surround]
Language: English
Time: 1:36:00
Sales rank: 15,151

Cast & Crew

Performance Credits
Nick Nolte Jack Cates
Eddie Murphy Reggie Hammond
Annette O'Toole Elaine
Frank McRae Haden
James Remar Ganz
David Patrick Kelly Luther
Sonny Landham Billy Bear
Brion James Kehoe
Kerry Sherman Rosalie
Jonathan Banks Algren
James Keane Vanzant
Tara King Frizzy
Greta Blackburn Lisa
Margot Rose Casey
Denise Crosby Sally
Olivia Brown Candy
Todd Allen Young Cop
Bill Dearth Thin Cop
Ned Dowd Big Cop
Jim Haynie Old Cop
Jack Thibeau Detective
Jon St. Elwood Plainclothesman
Clare Nono Ruth
Sandy Martin Policewoman
Matt Landers Bob
Peter Jason Cowboy Bartender
Bill Cross Cop
Chris Mulkey Cop
James Marcelino Parking Attendant
Bennie Dobbins Road Gang Guard
Walter Scott Road Gang Guard
W.T. Zacha Road Gang Guard
Begona Plaza Indian Hooker
Loyd Catlett Prison Guard
B.G. Fisher Prison Guard
Reid Cruickshanks Prison Guard
R.D. Call Duty Sergeant
Brenda Venus Hooker
Gloria Gifford Hooker
John Hauk Henry
Clint Smith Leroy
Ola Ray Actor
Bjaye Turner Actor
Nick Dimitri Actor
John Dennis Johnston Actor
Rock Walker Actor
Dave Moordigian Actor
J. Wesley Huston Actor
Gary Pettinger Actor
Marquerita Wallace Actor
Angela Robinson Actor,Actor
Jack Lightsy Actor
Bob Yanez Actor
Luis Contreras Actor
Suzanne M. Regard Actor
Kevin Tighe Actor
Ed O'Ross Actor
David Anthony Marshall Actor
Andrew Divoff Actor
Bernie Casey Actor
Brent Jennings Actor
Ted Markland Actor
Brian O'Neal Band at Vroman's
Judith Holstra Actor
James Horner Composer

Technical Credits
Walter Hill Screenwriter
Larry Gross Screenwriter
Steven E. de Souza Screenwriter
Roger Spottiswoode Screenwriter
D. Constantine Conte Executive Producer
Lawrence Gordon Producer
Joel Silver Producer
Glenn E. Anderson Sound Effects
Bruce Paul Barbour Stunts
John Fasano Screenwriter
Jeb Stuart Screenwriter
Robert D. Wachs Producer
Christopher De Vore Screenwriter
Glenn Anderson Sound/Sound Designer

Scene Index

(NOTE: Calculus and Its Applications, 10/E consists of Chs. 0-12. Brief Calculus and Its Applications, 10/E consists of Chs. 0-8.)
Index of Applications.
Preface.
Introduction.
0. Functions.
Functions and Their Graphs. Some Important Functions. The Algebra of Functions. Zeros of Functions -- The Quadratic Formula and Factoring. Exponents and Power Functions. Functions and Graphs in Applications. Appendix: Graphing Functions Using Technology.

1. The Derivative.
The Slope of a Straight Line. The Slope of a Curve at a Point. The Derivative. Limits and the Derivative. Differentiability and Continuity. Some Rules for Differentiation. More About Derivatives. The Derivative as a Rate of Change.

2. Applications of the Derivative.
Describing Graphs of Functions. The First and Second Derivative Rules. Curve Sketching (Introduction.) Curve Sketching (Conclusion.) Optimization Problems. Further Optimization Problems. Applications of Derivatives to Business and Economics.

3. Techniques of Differentiation.
The Product and Quotient Rules. The Chain Rule and the General Power Rule. Implicit Differentiation and Related Rates.

4. The Exponential and Natural Logarithm Functions.
Exponential Functions. The Exponential Function e^x. Differentiation of Exponential Functions. The Natural Logarithm Function. The Derivative of ln x. Properties of the Natural Logarithm Function.

5. Applications of the Exponential and Natural Logarithm Functions.
Exponential Growth and Decay. Compound Interest. Applications of the Natural Logarithm Function to Economics. Further Exponential Models.

6. The DefiniteIntegral.
Antidifferentiation. Areas and Reimann Sums. Definite Integrals and the Fundamental Theorem. Areas in the xy-Plane. Applications of the Definite Integral.

7. Functions of Several Variables.
Examples of Functions of Several Variables. Partial Derivatives. Maxima and Minima of Functions of Several Variables. Lagrange Multipliers and Constrained Optimization. The Method of Least Squares. Nonlinear Regression. Double Integrals.

8. The Trigonometric Functions.
Radian Measure of Angles. The Sine and the Cosine. Differentiation of sin t and cos t. The Tangent and Other Trigonometric Functions.

9. Techniques of Integration.
Integration by Substitution. Integration by Parts. Evaluation of Definite Integrals. Approximation of Definite Integrals. Some Applications of the Integral. Improper Integrals.

10. Differential Equations.
Solutions of Differential Equations. Separation of Variables. Numerical Solution of Differential Equations. Qualitative Theory of Differential Equations. Applications of Differential Equations.

11. Taylor Polynomials and Infinite Series.
Taylor Polynomials. The Newton-Raphson Algorithm. Infinite Series. Series with Positive Terms. Taylor Series.

12. Probability and Calculus.
Discrete Random Variables. Continuous Random Variables. Expected Value and Variance. Exponential and Normal Random Variables. Poisson and Geometric Random Variables.

Appendices.
A. Calculus and the TI-82 Calculator.
B. Calculus and the TI-83 Calculator.
C. Calculus and the TI-85 Calculator.
D. Calculus and the TI-86 Calculator.
E. Areas Under the Standard Normal Curve.

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