Let A = (-1, 7), B = (-3, -2) and C = (h, 0).
Then |AC| = |BC|
AC2 = BC2
so (h + 1)2 + (0 - 7)2 = (h + 3)2 + (0 + 2)2
or h2 + 2h + 1 + 49 = h2 + 6h + 9 + 4
so that 4h = 37
therefore h = 37/4 = 9.25
Further Information:
The outline is in the form of an isosceles triangle and the 1st answer is correct because the point (9.25, 0) is equidistant from the points (-1, 7) and (-2,-3)
The locus of points equidistant from lines y = 0 and x = 3 is the line y = -x + 3.
You can't. It is impossible to have five equidistant points on a sphere, with the exception of trivial cases (i.e. where the radius is 0 or when one or more points are equal).
you get 1 point for a draw. 0 points for a loss. and 3 points if you win.
All points in a plane do have a y-coordinate. Its value may be 'zero' ... if the point happens to lie on the x-axis ... but 'zero' is a perfectly good coordinate.If you want all points whose y-coordinate is not zero, then those are |y| > 0. (Absolute value of 'y' is greater than zero.)
The slope, m, of a line between two points is defined by (y2 - y1)/ (x2 - x1). Either of the two points can be labeled point 1 or 2. The points are in (x, y) format. Let's say Point 1 is (4,0) and point 2 is (0,4). Slope, m = (4-0)/(0-4) = 4/-4 = -1 = slope.
The locus of points equidistant from lines y = 0 and x = 3 is the line y = -x + 3.
You can't. It is impossible to have five equidistant points on a sphere, with the exception of trivial cases (i.e. where the radius is 0 or when one or more points are equal).
If it's sugar free, it's no weight watchers points!
Any circle centered at the origin fits that description.
The equator is an imaginary line equidistant from the poles, and is the starting point or 0° in latitude.
It is the locus of points that are equidistant from a fixed point. In parametric, polar coordinate form, the points satisfy the equations: x = r*cos(t) y = r*sin(t) where r is a positive constant (the radius) and 0 ≤ t < 2*pi radians.
you get 1 point for a draw. 0 points for a loss. and 3 points if you win.
Z=10 points, I=1 point, G=2 points, blank (substitute for Z)=0, A=1 point, G=2 points. By adding the assigned value of each tiles, the total score is sixteen (16) points when spread on non-premium square.
The player who loses is given 0 points.
Weight Watchers Winning Points® Value* = 0 Weight Watchers PointsPlus® Value* = 0 *
8 fl. oz. is 0 Points
3 points if you win 1 point if you draw 0 points if you lose