20
Distance from (3, 8) to (-9, -8) using the distance formula is 20 units
To find the distance between the points (80, 55) and (20, 44), we can use the distance formula: [ d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2} ] Plugging in the coordinates, we get: [ d = \sqrt{(20 - 80)^2 + (44 - 55)^2} = \sqrt{(-60)^2 + (-11)^2} = \sqrt{3600 + 121} = \sqrt{3721} = 61 ] Thus, the distance between the points is 61 units.
But a hexagon has only 6 points while an octagon has 8 points.
14 out of 20 is the same proportion as 7 out of 10, so 70%.
20
Then one point is 20 units away from the other.
Distance from (3, 8) to (-9, -8) using the distance formula is 20 units
To find the distance between the points (80, 55) and (20, 44), we can use the distance formula: [ d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2} ] Plugging in the coordinates, we get: [ d = \sqrt{(20 - 80)^2 + (44 - 55)^2} = \sqrt{(-60)^2 + (-11)^2} = \sqrt{3600 + 121} = \sqrt{3721} = 61 ] Thus, the distance between the points is 61 units.
But a hexagon has only 6 points while an octagon has 8 points.
The sq.root of 122+162=20
The distance is about 42.06.X distance 20, Y distance 37202 + 372 = L2L = sqrt (400 +1369)L = 42.0595
The distance is about 42.06.X distance 20, Y distance 37202 + 372 = L2L = sqrt (400 +1369)L = 42.0595
the answer is 20 since you have to find the distance between 18 and 22
14 out of 20 is the same proportion as 7 out of 10, so 70%.
Mile markers, typically found along roads or highways, indicate the distance from a specific starting point, usually at the state border or the beginning of a highway. To find the distance between two points, you simply note the mile marker numbers at each location and subtract the smaller number from the larger one. This calculation gives you the distance in miles between the two points. For example, if Point A is at mile marker 50 and Point B is at mile marker 70, the distance between them is 20 miles.
14 points.