The circumference of a circle when the diameter is 17 inches is: 53 inches.
Volume = 4/3*pi*53 = 523.599 cubic units rounded to 3 decimal places
The volume of a sphere is 4/3*(Pi)*(r3), so V = 1.33*Pi*53 = 523.598776. The volume of the sphere is about 523.6 cubic units.
It is: -53/10 as an improper fraction
If one of the lengths is x meters long, the other is 106 ÷ x meters long. eg 1 m by 106 m, 2 m by 53 m, 0.5 m by 212 m, 0.25 m by 424 m all have an area of 106 sq m.
It would be pi x 2 x 26.5 meters 3,1415 x 53 =166.49 meters (approximately)
The circumference of a circle when the diameter is 17 inches is: 53 inches.
The diameter of any circle is twice the radius. Hence, for this particular circle, the diameter is 106.
C = ~166.5 inches.
Area = pi*4.12 = 52.81017251 or about 53 square cm
circumference is π*d. In this case it is 8π feet ≈ 8 * 3.1416 ≈ 25.1327 feet■
53 meters = 173.884514 feet 53 meters = 2 086.61417 inches 53 meters = 5 300 centimeters
What do you mean? Do you mean "how long is 53 meters in yards?", or "how long is 53 meters in feet", or what?
The formula for this is pi x r2, where r = radius, and pi is 22/7 or whatever approximation you use. Your R is 1/2 of 106 = 53 inch. so the area of your circle is pi x r2 = pi x (53) x 53. The math I'll leave up to you.
.53 meters = 20.87 inches.
x² + y² - 10 = 49 → x² + y² = 59 = (x - 0)² + (y - 0)² = (√59)² → circle has centre (0, 0) - the origin - and radius √59 The point (7, -2) has a distance from the centre of the circle of: √((7 - 0)² + (-2 - 0)²) = √(7² + (-2)²) = √(49 + 4) = √53 < √59 Which means that the point is INSIDE the circle and all lines drawn from it to a point on the circumference will NOT be a tangent - the lines will CROSS the circumference, not touch it. Thus there is no solution to the problem as posed. -------------------------------------------------------------------- If the equation for the circle is wrong (which is most likely given as how it was stated) please re-submit your question with the correct equation for the circle.
166.42 ft