Find the shortest distance from the point P = (−2, −1, 7) to a point on the line given by 1 : (x, y, z) = (−7t, −4t, 4t). The distance is

Find a Saccheri quadrilateral in the half plane that has its base Gn the line y = 25 -(x-4)2. State the vertices of the quadrilateral and the equations that its sides lie on.

What is the distance between the center of the two circles whose equation is r + y² + 6x + 10y – 12 = 0 and x² + y? – 8x - 6y +9 = 0? O v113 units O V119 units O V110 units O no correct answor O V116 units

Find the distance of the point (4, 6, −5) from the line r(t) = (1 + 4t, −1 + 4t, 5 − 2t). Answer:

Determine the distance D between the vertices of -9x² + 18x + 4y² + 24y− 9 = 0.