In two-dimensional Cartesian coordinates, the distance between
two points is the square root of
(the difference in their y-values)^2 + (the difference in their x-values)^2 .
[ 9 - (-9) ]^2 = 18^2 = 324
Distance = square root of (324 + 324) = 25.456(rounded)
To find the distance between the points 51 and 9-6, we first need to determine the coordinates. Assuming the first point is (51, 0) and the second point is (9, -6), we can use the distance formula: [ d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2} ] Substituting in the values, the expression becomes: [ d = \sqrt{(9 - 51)^2 + (-6 - 0)^2} ]
26
It is 9.
The distance is 5. The x distance is 3, the y distance is 4, and the diagonal issqrt(32 + 42) = sqrt (9 + 16) = sqrt 25 = 5
The distance is about 7.62 (units).sqrt (9 + 49) = sqrt 58 = 7.61577
Points: (23, -33) and (4, 9) Distance: square root of 2125 which is about 46
To find the distance between the points 51 and 9-6, we first need to determine the coordinates. Assuming the first point is (51, 0) and the second point is (9, -6), we can use the distance formula: [ d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2} ] Substituting in the values, the expression becomes: [ d = \sqrt{(9 - 51)^2 + (-6 - 0)^2} ]
9
In a parabola, the distance from any point on the parabola to the focus is equal to the distance from that point to the directrix. Since the distance from the green point on the parabola to the focus is given as 9, the distance from the green point to the directrix is also 9. Thus, both distances are equal.
26
The distance is 15, because -6 is 6 spaces away from zero and 9 is 9 spaces away from zero. You add the two distances to find the distance between the two numbers.
It is 9.
The distance is 5. The x distance is 3, the y distance is 4, and the diagonal issqrt(32 + 42) = sqrt (9 + 16) = sqrt 25 = 5
9
10
If the points are (3, 2) and (9, 10) then the distance works out as 10
The distance between the start point and the destination is 582 miles, and will take approximately 9 hours 32 minutes of driving time.