I do not think that they count that as a foul. They might in high school meets, but they usually do not in the meets I've been in.
A sector of a circle is the region enclosed by two radii and the circumference. If you draw a picture, you can see that there are actually two regions formed. One has an angle of 180 degrees or less at the center, and the other has an angle of 180 degrees or more. A sector which occupies more than half of the circle is a major sector. To put it more succinctly, a major sector is enclosed by two radii and a major arc of a circle.
Depending on the angle of the shot, how far away you are from the basket, and the amount of force you put on the ball all determine if you'll make the shot or come up empty.
Levers are utilised within a shotputting environment to lessen the load of physically pushing the shot put to enable a person to throw it furhter. However it is essential these levers are at optimal angle otherwise it will result in poorer execution of movement
Put a shot in the put & mix it on ep!
Shot put: In shot put, athletes throw a heavy metal ball as far as possible from a circle. Javelin throw: Athletes throw a long spear-like implement called a javelin as far as possible within a designated sector. Discus throw: In discus throw, athletes throw a heavy circular disc as far as they can from a circle within a designated sector.
if you put a shot in a fruit or vegetable and it will you have to get a shot
Let's put it this way, the public sector is under WAY more scrutiny than the private sector is.
1. grip/dislpacement 2. stance 3.pre delievery 4. reverse
Men's Shot Put: Tomasz Majewski Women's Shot Put: Valerie Vili
Well...a "sector" is part of a circle...which has a radius. But in order to calculate the radius, you'd need both the total area of the circle, and the central angle of the sector (or enough information to get the central angle). Let's say you're looking at a clock (and let's assume both the minute hand and the hour hand are the same length, and extend from the center all the way to the edge of the clock). Assuming this, the length of both hands would be the radius, as they are segments whose endpoints are the center of the circle, and a point on the circle. If you put the hands of the clock at the 12 and 3, you've just created a sector that is 1/4 of the entire area. The angle created by these hands would have a vertex that is the center of the circle...and this would be the "central angle"...and it would have a measure of 1/4 of 360...which is 90. But...while you can say what "fraction" of the circle is encompassed by the sector, you can't do any calculations until you have somewhere to start from. Let's say in the above example, you knew that the entire area of the circle was 64pi. The radius of that circle would be the square root of 64=8. This would, obviously be the radius of the sector as well...but since our "central angle" was 90...the AREA of the sector is 90/360 (or 1/4) of the total area. Since our initial area was 64pi...the area of the sector would be 16pi. But if all you want is a simple formula, the radius of a circle (and by extension the sector), given the area of the sector (s) and the measure of the central angle (c) would be the square root of [(360*s)/(c*pi)]
like this "shot put distance"