dependence diameter of square to diameter of circle based on the same diagonal is ( 4 * d / sqrt(2) / d ) to ( pi * d / d )
area of square to area of circle based on the same diagonal is ( ( d / sqrt(2) ) ^ 2 / d ) to (( pi * d ) ^ 2 )
dependence diameter of square to diameter of circle based on the same diagonal is ( 4 * d / sqrt(2) / d ) to ( pi * d / d )
area of square to area of circle based on the same diagonal is ( ( d / sqrt(2) ) ^ 2 / d ) to (( pi * d ) ^ 2 )
That is so "terse" it is difficult to tell what you are saying.
A circle with diameter "d" has radius d/2 and so area .
A square with diagonal d (so the it is inscribed in the circle) has sides of length and so area .
The ratio of "area of circle to area of square" is .
And the ratio of "area of square to area of circle" is , the reciprocal, of course.
But that doesn't appear to have anything to do with what you wrote. I can't make anything out of "4*d / sqrt(2) / d". What do the two "/" mean? If that was supposed to be , that is equal to . The "d"s cancel and that certainly is not the area of the square. And why is the squared in "(pi * d)^2". That is NOT the area of a circle of diameter d.
Hello, razera!
Sloppy wording . . . I had to guess what you meant.
We have this scenario:
Code:* * * * * o - - - - - - - o *| * |* | * | * | * | * * | o | * * | * d | * | * | *| * |* o - - - - - - - o * * * * *
dependence diameter of square to diameter of circle based on the same diagonal is:
. . . ( 4 * d / sqrt(2) / d ) to ( pi * d / d ) . Why did you divide by d?
You want the ratio of the perimeter of the square to the circumference of the circle.
The side of the square is: .Its perimeter is:
The circumference of the circle is:
The ratio is .
area of square to area of circle based on the same diagonal is:
. . . ( ( d / sqrt(2) ) ^ 2 / d ) to (( pi * d ) ^ 2 ) . no
The side of the square is: .Its area is:
The radius of the circle is: .Its area is:
The ratio is .