Find radius

Pythagorean theorem is the base for the right triangle calculator. Looking for help with calculating roots of a quadratic equation? See also our right triangle calculator. Do you have a linear equation or system of equations and looking for its solution? Or do you have quadratic equation? See also our trigonometric triangle calculator.

Next similar examples:

1. Rhombus and inscribed
   Rhombus has side a = 42 cm, the radius of the inscribed circle is r = 18 cm. Calculate the length of its two diagonals.
2. Circle
   Circle touch two parallel lines p and q; and its center lies on a line a, which is secant of lines p and q. Write the equation of circle and determine the coordinates of the center and radius. p: x-10 = 0 q: -x-19 = 0 a: 9x-4y+5 = 0
3. Rectangle
   The rectangle is 31 cm long and 28 cm wide. Determine the radius of the circle circumscribing rectangle.
4. Rhombus
   It is given a rhombus of side length a = 29 cm. Touch points of inscribed circle divided his sides into sections a₁ = 14 cm and a₂ = 15 cm. Calculate the radius r of the circle and the length of the diagonals of the rhombus.
5. Cut and cone
   Calculate the volume of the rotation cone which lateral surface is circle arc with radius 15 cm and central angle 63 degrees.
6. Track arc
   Two straight tracks is in an angle 74°. They will join with circular arc with radius r=1127 m. How long will be arc connecting these lines (L)? How far is the center point of arc from track crossings (x)?
7. Axial section
   Axial section of the cylinder has a diagonal 31 cm long and we know that the area of the side and the area of base is in ratio 3:2. Calculate the height and radius of the cylinder base.
8. Square and circles
   Square with sides 61 mm is circumscribed and inscribed with circles. Determine the radiuses of both circles.
9. A bridge
   A bridge over a river is in the shape of the arc of a circle with each base of the bridge at the river's edge. At the center of the river, the bridge is 10 feet above the water. At 27 feet from the edge of the river, the bridge is 9 feet above the water. H
10. MO SK/CZ Z9–I–3
    John had the ball that rolled into the pool and it swam in the water. Its highest point was 2 cm above the surface. Diameter of circle that marked the water level on the surface of the ball was 8 cm. Determine the diameter of John ball.
11. Circle chord
    What is the length d of the chord circle of diameter 36 m, if distance from the center circle is 16 m?
12. A cylinder
    A cylinder 108 cm high has a circumference of 24 cm. A string makes exactly 6 complete turns around the cylinder while its two ends touch the cylinder's top and bottom. (forming a spiral around the cylinder). How long is the string in cm?
13. Cone A2V
    Surface of cone in the plane is a circular arc with central angle of 126° and area 415 dm^2. Calculate the volume of a cone.
14. Rectangle
    In rectangle with sides 3 and 10 mark the diagonal. What is the probability that a randomly selected point within the rectangle is closer to the diagonal than to any side of the rectangle?
15. Cap
    Jesters hat is shaped a rotating cone. Calculate how much paper is needed to the cap 60 cm high when head circumference is 52 cm.
16. Circle section
    Equilateral triangle with side 34 is inscribed circle section whose center is in one of the vertices of the triangle and the arc touches the opposite side. Calculate: a) the length of the arc b) the ratio betewwn the circumference to the circle sector.
17. V-belt
    Calculate the length of the belt on pulleys with diameters of 113 mm and 308 mm at shaft distance 190 mm.