The center of the circle is at the origin, and the radius is 3 It's a process,
The standard equation of a circle: (x-a) ^ 2 + (y-b) ^ 2 = R ^ 2, a and B are the abscissa and ordinate of the center of the circle, R is the radius
So, there is no process, that is, x ^ 2 + y ^ 2 = 9
The equation of a circle with origin as its center and radius 4?
X^2+Y^2=4 ,
RELATED INFORMATIONS
- 1. The equation of the circle with (3,4) as the center and passing through the origin is
- 2. The equation of the circle with three points P (0,2 times root sign 3) m (1, root sign 7) n (- 2,4) is solved and transformed into standard form
- 3. If the center of the circle is on the x-axis and passes through the point (3, root 3) (0,0), find the equation of similar circle
- 4. Given that the center of the circle is on the x-axis, the radius is 5 and the chord length with a (5,4) as the midpoint is 25, then the equation of the circle is () A. (x-3) 2 + y2 = 25B. (X-7) 2 + y2 = 25C. (x ± 3) 2 + y2 = 25d. (x-3) 2 + y2 = 25 or (X-7) 2 + y2 = 25
- 5. What does (x + 2) & sup2; + Y & sup2; = 5 say about the equation of a circle symmetrical at the origin
- 6. The positional relationship of circle C1: x2 + y2 = 4 and C2: x2 + y2-6x + 8y-24 = 0 is______ .
- 7. It is known that the eccentricity of the ellipse x2 / A2 + Y2 / B2 = 1 is root sign 3 / 2 and the equation for solving the ellipse through the point (root sign 3 1 / 2) (1) It is known that the eccentricity of ellipse x2 / A2 + Y2 / B2 = 1 (a > B > 0) is root 3 / 2 and passes through the point (root 3,1 / 2) (1) the equation for solving the ellipse. (2) let the line L: y = KX + m (K ≠ 0, m >) intersect the ellipse at two points P and Q, and a vertex of the diamond with PQ as the diagonal is (- 1,0), the maximum area of the triangle OPQ and the equation for the line at this time
- 8. If the median of the two numbers is 5 and the median of the two numbers is 4, then the two numbers are
- 9. It is known that a and B are mutually different positive numbers, a is the mean of the equal difference of a and B, and G is the mean of the equal ratio of a and B, then the size relationship between a and G is () A. A>GB. A<GC. A≤GD. A≥G
- 10. It is known that P: three numbers 2 ^ x, 2 / 2 ^ x, (1 / 2) ^ X are equal proportion sequence; Q: three numbers lgx, LG (x + 1), LG (x + 3) are equal difference sequence, then p is Q Then, what is the condition for P to be q? And the second question: we know the univariate quadratic equation of X: ① MX ^ 2-4x + 4 = 0: ② x ^ 2-4mx + 4m ^ 2-4m-5 = 0 (m ∈ z), and find the necessary and sufficient conditions for both equations to have integer solutions
- 11. It is known that the center coordinate of circle C is (- 1,3), and the circle and the straight line x + Y-3 = 0 intersect at P and Q, and OP is perpendicular to OQ, O is the origin of coordinates, so the equation of circle C is obtained
- 12. The equation of circle C is () A. (x−12)2+(y−3)2=52B. (x−12)2+(y+3)2=52C. (x+12)2+(y−3)2=254D. (x+12)2+(y+3)2=254
- 13. The equation of the circle with the diameter of the line segment between the two coordinate axes 3x-4y + 12 = 0 is______ .
- 14. Given that the center of the circle is on the straight line 3x + 4y-5 = 0 and tangent to both coordinate axes, the equation of the circle is obtained,
- 15. Given the point P (2,2), circle C: x2 + y2-8y = 0, the moving straight line L passing through point P intersects with circle C at two points a and B, the midpoint of line AB is m, and O is the coordinate origin to find the trajectory equation of M
- 16. Given p (1,2) and circle C: x2 + y2 = 9, make two mutually perpendicular chords through p to intersect C at a and B, and find the trajectory equation of the midpoint of line ab
- 17. Given that m (x, y) is any point on the circle x ^ 2 + y ^ 2 = 1, find the value range of Y / (x + 2) This problem appears in the section of standard equation of circle. Thank you here
- 18. If the point P (a, b) is a common point of the straight line x + y = 1 / M and the circle x2 + y2 = 2 / M + 1 / m2, then the value range of AB is
- 19. Given that circle C1: x2 + y2-2mx + M2 = 4, circle C2: x2 + Y2 + 2x-2my = 8-m2 (M > 3), the positional relationship between the two circles is () A. Intersection B. inscribed C. circumscribed D. separation
- 20. If the equation x square + y square + 2mx-2y + m square + 5m = 0 represents a circle, find the value range of real number m? Who knows?