Find the equation for the circle with center (5, -3) and passing through (4,1). Which is...
Write the standard form of the equation of the circle with center at (5, -4) and solution point (-7,5). OA) (x – 5)2 + (y + 4)2 = 225 OB) (x + 5)2 + (y – 4)2 = 225 OC) (x – 5)2 + (y + 4)2 = 15 OD) (x + 5)2 + (y – 4)2 = 15. O E) (x + 5)2 + (y – 4)2 = 25 OF) (x – 5)2 + (y + 4)2 = 5
Find the equation of the line passing through (5,− 3) and perpendicular to the line 2x + 3y = 7 . Find the equation of the line passing through (5, 2) and (− 3, 2) . Graph the following functions and find the x − intercept, y - intercept, slope in each case. 7x − 4y = 10 2y − x − 1 = 0
(2) Find the center and radius of the circle passing through the points A = (0,0), B = (1,2), and C = (-1,3).
Find the standard form of the equation of the circle having the following properties:Center at the originContaining the point (-4,1)
) Find the center and radius of the circle with equation x2 + 6x + y2 - 4y = 12. a) o center is (-3, 2) and radius is 5 b) o center is (3, -2) and radius is 5 c) center is (3, -2) and radius is 2/3 center is (-3, 2) and radius is 2/3 4) The equation of the parabola with focus (-3, 2) and vertex at (-3, 0) is (x +3) = - 8(y 2) a)...
16. Using the graph of the function g shown: (a) Find the domain and the range of . (b) Find :(-1). (c) List the intercepts. (d) For what value of x does g(x)=-3? (e) Graph glx-2)+1 17. Find an equation of the circle satisfying the given conditions: Center (-4,1), passing through (-2,5)
Find the equation of the line passing through ( 3, 2) and ( 5, 3).
The point (1, 10) is the center of a circle and (2, 3) lies on the circle. Find the equation of the line that coincides with the diameter of this circle. (a) (5 pts) Find the slope-intercept equation of the line passing through the two given points. Show work.
(5) Equations for Planes. (a) Find an equation of the plane passing through (1,2,3) that is parallel to the plane r -y + 2z = 5. (b) Find an equation of the plane passing through the point (0,1,0) and containing the line r = (-t, 2t, 4t).
Find an equation of the ellipse with center (4,3), passing through the point (2,3), and tangent to a coordinate axis. Find the length of the latus rectum. Graph. (Label vertices) 2.) Find an equation of the ellipse with center (4,3), passing through the point (2,3), and tangent to a coordinate axis. Find the length of the latus rectum. Graph. (Label vertices) 2.)