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What is the distance between (6 -2) (62)?
Points: (6, -2) and (6, 2)Using the distance formula: 4
What is the distance between the following points. (1 -2) and (1 -5)?
Points: (1, -2) and (1, -5) Distance: 3 units by using the distance formula
Find the distance between the points with the given coordinates (-2 5) and (-2 0).?
To find the distance between the points (-2, 5) and (-2, 0), we can use the distance formula. Since both points have the same x-coordinate (-2), the distance is simply the difference in their y-coordinates: |5 - 0| = 5. Therefore, the distance between the two points is 5 units.
What expression gives the distance between the points (3-8) and(3-19)?
To find the distance between the points (3, -8) and (3, -19), you can use the distance formula, which is (d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}). Substituting the points into the formula: (d = \sqrt{(3 - 3)^2 + (-19 - (-8))^2} = \sqrt{0 + (-11)^2} = \sqrt{121} = 11). Thus, the distance between the points is 11.
What are the distance formula were the two points are located on the coordinate plane?
(Distance between the points)2 = (difference of the two x-values)2 + (difference of the two y-values)2
What is the distance between (6 -2) (62)?
Points: (6, -2) and (6, 2)Using the distance formula: 4
What is the distance between the following points. (1 -2) and (1 -5)?
Points: (1, -2) and (1, -5) Distance: 3 units by using the distance formula
Find the distance between the points with the given coordinates (-2 5) and (-2 0).?
To find the distance between the points (-2, 5) and (-2, 0), we can use the distance formula. Since both points have the same x-coordinate (-2), the distance is simply the difference in their y-coordinates: |5 - 0| = 5. Therefore, the distance between the two points is 5 units.
What is approximate distance between the points (1-2) and (-93) on a coordinate grid?
If you mean points of (1, -2) and (-9, 3) then the distance is about 11 units using the distance formula
What expression gives the distance between the points (3-8) and(3-19)?
To find the distance between the points (3, -8) and (3, -19), you can use the distance formula, which is (d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}). Substituting the points into the formula: (d = \sqrt{(3 - 3)^2 + (-19 - (-8))^2} = \sqrt{0 + (-11)^2} = \sqrt{121} = 11). Thus, the distance between the points is 11.
What is the 3-D distance formula?
The 3-D distance formula depends upon what the two points are that you are trying to find the distance between. In order to find the formula, you need to enter 2 sets of coordinates in the 3 dimensional Cartesian coordinate system, and then calculate the distance between the points.
What are the distance formula were the two points are located on the coordinate plane?
(Distance between the points)2 = (difference of the two x-values)2 + (difference of the two y-values)2
What is the noise level distance formula used to calculate the distance between two points based on their respective noise levels?
The noise level distance formula calculates the distance between two points based on their noise levels. It is typically represented as: Distance ((Noise level 1 - Noise level 2)2).
What is the implementation of the distance function in C for calculating the distance between two points in a program?
To implement the distance function in C for calculating the distance between two points in a program, you can use the formula for Euclidean distance: double distance sqrt(pow((x2 - x1), 2) pow((y2 - y1), 2)); This formula calculates the distance between two points (x1, y1) and (x2, y2) in a Cartesian coordinate system.
What is the formula to find the length between 2 coordinates?
The formula to find the distance between two coordinates ((x_1, y_1)) and ((x_2, y_2)) in a Cartesian plane is given by the distance formula: [ d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2} ] This formula calculates the straight-line distance between the two points.
What is the distance between the two points graphed below?
To find the distance between two points on a graph, you can use the distance formula: √((x₂ - x₁)² + (y₂ - y₁)²). Plug in the coordinates of the two points to calculate the distance.
What determines the distance between two points?
The distance between two points is determined by the straight line that connects them, often calculated using the Euclidean distance formula. In a two-dimensional space, this distance can be computed using the coordinates of the points with the formula: (d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}). In three-dimensional space, the formula extends to include the z-coordinates as well. Essentially, the distance is a measure of the shortest path between those points in a given coordinate system.
