The enemy plane was called a "Zero" because it was the Mitsubishi A6M Zero, a Japanese fighter aircraft used during World War II. The name "Zero" comes from its official designation, A6M, where the "6" indicates it was the sixth design by Mitsubishi, and "Zero" refers to the year 2600 in the Japanese calendar, which corresponds to 1940 in the Gregorian calendar when the aircraft was adopted. Renowned for its exceptional maneuverability and range, the Zero became a symbol of Japanese air power in the early years of the war.
The origin.
the very center of a coordinate plane is called the origin or (0,0) :D
A point zero dimensional can exist in a to dimensional plane because it occupies the zero point in both dimensions.
Zero (if the line is parallel to the plane), one (generally), or an infinite number (if the line is within the plane).
Take any three vectors in a plane which, when placed end-to-end form a triangle. The resultant of the three vectors will be zero.
The origin.
Enemy Zero happened in 1997.
the very center of a coordinate plane is called the origin or (0,0) :D
Enemy Zero was created on 1996-12-13.
See http://en.wikipedia.org/wiki/Complex_numberIn the complex number plane, it would be called the Origin, which has coordinates of (0, 0i)
A small plane that has guns and small bombs in them to use against the enemy is called fighter planes.
The region of zero electron density is called a "node."
No, the first plane was there to inflict damage to the enemy.
A point zero dimensional can exist in a to dimensional plane because it occupies the zero point in both dimensions.
(0,0) = the origin
That plane is called the Ecliptic.That plane is called the Ecliptic.That plane is called the Ecliptic.That plane is called the Ecliptic.
No. The tenth vector would have to be matched by one equal and opposite vector to yield a zero resultant, or by multiple vectors in the second plain collectively yielding a zero resultant for that plane. It would be possible, for example, for 8 vectors to be on the same plane and two on a different plane to give a zero resultant.