45' to 35' feet
It is a little over 110 degrees
5 First base Second base Third base Home Pitchers mound
The pitchers mound
In a regular MLB game, it is about 60 feet. Normally it should be the same distance from the pitcher's mound to home plate.
There is a pitcher's circle but no actual mound of dirt. There is a pitcher's circle but no actual mound of dirt.
I'm assuming you mean USA baseball. The distance between home plate and the pitcher's rubber (the center of the mound) is 60 feet 6 inches. The distance between each base around the diamond is 90 feet.
To do this you would use Pathagreon's Theory. 602 + 602 = (square root of) 7200 = ~84.85 feet. This represents that straight line between the bases. It measure from the tip of one bag to the tip of the other bag. So to determine how far to the pitcher's mound you would divide this number by 2. This give you approximately 42.425 feet fromt eh tip od thrid base to the edge of the pitchers mound.
In the game of baseball, a sacrifice hit is another name for a sacrifice bunt, a ball which has been intentionally hit softly with the intention of advancing a runner on-base at the cost of an out.
150 feet I'm sorry but the answer above is incorrect. the full distance between 3rd and 1st is only 127.28 feet. The distance from 1st to the pitchers mound is 63.72 feet. the same goes for 3rd to pitchers mound.
Approx.36feet
This is because the rules of baseball say the mound is a distance from homeplate that is less than halfway the distance between homeplate and 2nd base. The distance is the same between each base in order (the same from home to 1st, 1st to 2nd, 2nd to 3rd, 3rd to home.) This results in the distance between homeplate and 2nd equal to the distance between 1st and 3rd. If you draw a line between homeplate and 2nd, and a line between 1st and 3rd, the lines will intersect in the center of the baseball diamond. However, the center point will be behind the pitcher's mound. You can use the Pythagorean Theorem to prove the distance from the mound to home is less than the center point, but that is another question. (Hint: The distance squared from home to first plus the distance squared from first to second divided by 2).