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Q: What is the perimeter of 2 basketball courts?
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What is the perimeter of a basketball court with 44 feet 50 feet 94 feet?

The NCAA and NBA courts consist of 2 half courts of 47 feet by 50 feet. The total length of the 2 courts is 94 feet. The perimeter of each court (inside the lines) is: (2 x 47') + (2 x 50') 94' + 100' = 194'. Answer: The perimeter of a half court is 194 feet. The 2 courts combined perimeter is 388 feet.


How many feet are in a 84 by 50 basketball court?

The high school court is made up of two 42 ft. X 50 ft. courts end to end and separated by a 2 inch dividing line through the center court. The perimeter of the 2 courts is 268 feet and the area of the 2 courts is 4200 sq. feet.


What is the perimeter for basketball court is 30 yards wide and 40 yards long?

Perimeter is the length round the outside. A basketball court is a rectangle, so: perimeter = 2 x (length + width) = 2 x (30 yd + 40 yd) = 2 x 70 yd = 140 yd


What is a basketball clinic?

A basketball clinic is the same as a basketball stadium - its a place dedicated to basketball and has basketball courts. :)


What is the perimeter of a basketball court?

The size of the court in the NBA and NCAA is 94 feet long by 50 feet wide. In basketball, the perimeter is 228.


Where is the box on a basketball court?

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Are there elevated basketball courts?

Minnesota


What were the first courts in basketball?

Ireland!


What kind of courts does Mexico have?

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What is a basketball players dirt like?

Basketball is played on hardwood courts, not dirt.


The basketball court in the park is a rectangle. Two of the sides are 84 feet long and the other two sides are 50 feet long. What is the perimeter of the basketball court?

the formula for a perimeter of a rectangle is P= 2x(l+w) P=2(50+84) P=2(134) P=268


The basketball court in the park is a rectangle Two of the sides are 84 feet long and the other two sides are 50 feet long What is the perimeter of the basketball court?

the formula for a perimeter of a rectangle is P= 2x(l+w) P=2(50+84) P=2(134) P=268