PNC 3

PNC 3 is the debut album by rap group, Partners-N-Crime. It was released on February 1, 1995 for South Coast Music and was produced by Leroy "Precise" Edwards. Music instruments composed & performed by David "D-Funk" Faulk.

Track listing

PNC

PNC may refer to:

Government

Corporations

PNC (rapper)

Sam Hansen, better known by his stage name PNC, is a New Zealand hip hop rapper.

The name "PNC" is an acronym for Palmerston North City.

He attended Awatapu College.

PNC first gained underground notoriety performing alongside Breaking Wreckwordz. His unofficial single "Day in the Life" stayed at number one on the Bfm charts for three weeks. He followed that with appearances on P-Money's "321 Remix", "Get Back" and the NZ chart topping "Stop The Music" single from the Magic City album in 2004.

PNC later signed to P-Money's Dirty Records and released his first album, Rookie Card, in 2006. The first two singles, "Bomb!" and "Just Roll", were relatively successful songs in New Zealand. He followed with hit singles P-N-Whoa! and "Who Betta Than This" (which samples the song "3,2,1 Remix"). Rookie Card went on to win the best urban/hip-hop album at the 2007 Vodafone Music Awards in New Zealand.

PNC's second album, Bazooka Kid, was released on 2 June 2009, and his third album, Man On Wire, was released on 18 April 2011.

Roll (Emerson Drive album)

Roll is the seventh studio album by Canadian country music group Emerson Drive. It was released on October 30, 2012 via Open Road Recordings. The album's first single, "She's My Kind of Crazy," reached the top forty on the Canadian Hot 100.

Roll was nominated for Country Album of the Year at the 2013 Juno Awards. It was also nominated for Album of the Year at the 2013 Canadian Country Music Association Awards.

Track listing

Chart performance

Album

Singles

References

Flight dynamics

Flight dynamics is the study of the performance, stability, and control of vehicles flying through the air or in outer space. It is concerned with how forces acting on the vehicle influence its speed and attitude with respect to time.

In fixed-wing aircraft, the changing orientation of the vehicle with respect to the local air flow is represented by two critical parameters, angle of attack ("alpha") and angle of sideslip ("beta"). These angles describe the vector direction of airspeed, important because it is the principal source of modulations in the aerodynamic forces and moments applied to the aircraft.

Spacecraft flight dynamics involve three forces: propulsive (rocket engine), gravitational, and lift and drag (when traveling through the earths or any other celestial atmosphere). Because aerodynamic forces involved with spacecraft flight are very small, this leaves gravity as the dominant force.

Aircraft and spacecraft share a critical interest in their orientation with respect to the earth horizon and heading, and this is represented by another set of angles, "yaw," "pitch" and "roll" which angles match their colloquial meaning, but also have formal definition as an Euler sequence. These angles are the product of the rotational equations of motion, where orientation responds to torque, just as the velocity of a vehicle responds to forces. For all flight vehicles, these two sets of dynamics, rotational and translational, operate simultaneously and in a coupled fashion to evolve the vehicle's state (orientation and velocity) trajectory.

Euler angles

The Euler angles are three angles introduced by Leonhard Euler to describe the orientation of a rigid body. To describe such an orientation in 3-dimensional Euclidean space three parameters are required. They can be given in several ways, Euler angles being one of them; see charts on SO(3) for others. Euler angles are also used to describe the orientation of a frame of reference (typically, a coordinate system or basis) relative to another. They are typically denoted as α, β, γ, or φ, θ, ψ.

Euler angles represent a sequence of three elemental rotations, i.e. rotations about the axes of a coordinate system. For instance, a first rotation about z by an angle α, a second rotation about x by an angle β, and a last rotation again about y, by an angle γ. These rotations start from a known standard orientation. In physics, this standard initial orientation is typically represented by a motionless (fixed, global, or world) coordinate system; in linear algebra, by a standard basis.

Any orientation can be achieved by composing three elemental rotations. The elemental rotations can either occur about the axes of the fixed coordinate system (extrinsic rotations) or about the axes of a rotating coordinate system, which is initially aligned with the fixed one, and modifies its orientation after each elemental rotation (intrinsic rotations). The rotating coordinate system may be imagined to be rigidly attached to a rigid body. In this case, it is sometimes called a local coordinate system. Without considering the possibility of using two different conventions for the definition of the rotation axes (intrinsic or extrinsic), there exist twelve possible sequences of rotation axes, divided in two groups: