To solve this question we must have a simple understanding of the soccer pitch. The pitch is bound by two touchlines and two goal lines opposite of one another constructing a rectangle. The goal, bounded by two poles and a crossbar, is located on the goal line, with the poles perpendicular and crossbar parallel to the goal line. (1) The ball must break the plane formed by the goal line, posts, and crossbar. (2) A goal can be scored from a corner. LET one corner equal 0 radians. Thus the other corner is pi radians. (3) You can score a goal anywhere with in the pitch. Corners are boundaries of the pitch. (4) You cannot score a goal behind the goal, out of bounds, the side of the goal line not on the field. Therefore goals may be scored froms angles 0 radians through pi radians.
Scoring
Scoring?
Suprisingly, mathmatics is used alot in soccer, most of it you don't even notice. One of the most used math skill is working with angles.
6-6
i do it all the time thanks for asking
The goalkeeper prevents the opposite team from scoring a goal.
1
angles of the passes. As well as angles of the ball.
By scoring 2 goals ! I hope that is what you meant !
Brazil (14) vs (0 )Nicaragua
It's very simple, you score by putting a ball into opponent's net.
Yugoslavia vs Zaire 1974