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## Direction ratio given projection of line on x axis and length of line Solution

STEP 0: Pre-Calculation Summary
Formula Used
direction_ratio_1 = (X2 Coordinate in 3D Space-X1 Coordinate in 3D Space)/Length
a1 = (X2-X1)/L
This formula uses 3 Variables
Variables Used
X2 Coordinate in 3D Space - X2 Coordinate in 3D Space is a point on x axis in 3 dimensional space corresponding to point Q. (Measured in Hundred)
X1 Coordinate in 3D Space - X1 Coordinate in 3D Space is a point on x axis in 3 dimensional space corresponding to point P. (Measured in Hundred)
Length - Length is the measurement or extent of something from end to end. (Measured in Meter)
STEP 1: Convert Input(s) to Base Unit
X2 Coordinate in 3D Space: 3 Hundred --> 3 Hundred No Conversion Required
X1 Coordinate in 3D Space: 2 Hundred --> 2 Hundred No Conversion Required
Length: 3 Meter --> 3 Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
a1 = (X2-X1)/L --> (3-2)/3
Evaluating ... ...
a1 = 0.333333333333333
STEP 3: Convert Result to Output's Unit
0.333333333333333 Hundred --> No Conversion Required
0.333333333333333 Hundred <-- Direction Ratio 1
(Calculation completed in 00.000 seconds)

## < 9 Direction ratio Calculators

Direction ratio of plane with x axis given perpendicular distance between plane and point
direction_ratio_1_of_plane = (Perpendicular Distance)+(Constant Coefficient of Plane1)-(Direction Ratio 2*Y Coordinate in 3D Space)-(Direction Ratio 3*Z Coordinate in 3D Space)/(X Coordinate in 3D Space) Go
Direction ratio of plane with z axis given perpendicular distance between plane and point
direction_ratio_3_of_plane = (Perpendicular Distance)+(Constant Coefficient of Plane1)-(Direction Ratio 1*X Coordinate in 3D Space)-(Direction Ratio 2*Y Coordinate in 3D Space)/(Z Coordinate in 3D Space) Go
Direction ratio of plane with y axis given perpendicular distance between plane and point
direction_ratio_2_of_plane = (Perpendicular Distance)+(Constant Coefficient of Plane1)-(Direction Ratio 1*X Coordinate in 3D Space)-(Direction Ratio 3*Z Coordinate in 3D Space)/(Y Coordinate in 3D Space) Go
Direction ratio given projection of line on x axis and length of line
direction_ratio_1 = (X2 Coordinate in 3D Space-X1 Coordinate in 3D Space)/Length Go
Direction ratio given projection of line on y axis and length of line
direction_ratio_2 = (Y2 Coordinate in 3D Space-Y1 Coordinate in 3D Space)/Length Go
Direction ratio given projection of line on z axis and length of line
direction_ratio_3 = (Z2 Coordinate in 3D Space-Z1 Coordinate in 3D Space)/Length Go
Direction ratio of a line given z coordinates of end points of line
direction_ratio_3_of_line1 = (Z2 Coordinate in 3D Space-Z1 Coordinate in 3D Space) Go
Direction ratio of a line given y coordinates of end points of line
direction_ratio_2_of_line1 = (Y2 Coordinate in 3D Space-Y1 Coordinate in 3D Space) Go
Direction ratio of a line given x coordinates of end points of line
direction_ratio_1_of_line1 = (X2 Coordinate in 3D Space-X1 Coordinate in 3D Space) Go

### Direction ratio given projection of line on x axis and length of line Formula

direction_ratio_1 = (X2 Coordinate in 3D Space-X1 Coordinate in 3D Space)/Length
a1 = (X2-X1)/L

## What is coordinate system in 3D space?

The three mutually perpendicular lines in a space which divides the space into eight parts and if these perpendicular lines are the coordinate axes, then it is said to be a coordinate system.

## How to Calculate Direction ratio given projection of line on x axis and length of line?

Direction ratio given projection of line on x axis and length of line calculator uses direction_ratio_1 = (X2 Coordinate in 3D Space-X1 Coordinate in 3D Space)/Length to calculate the Direction Ratio 1, Direction ratio given projection of line on x axis and length of line is defined as a number proportional to cosine of angle made by that line. Direction Ratio 1 and is denoted by a1 symbol.

How to calculate Direction ratio given projection of line on x axis and length of line using this online calculator? To use this online calculator for Direction ratio given projection of line on x axis and length of line, enter X2 Coordinate in 3D Space (X2), X1 Coordinate in 3D Space (X1) & Length (L) and hit the calculate button. Here is how the Direction ratio given projection of line on x axis and length of line calculation can be explained with given input values -> 0.333333 = (3-2)/3.

### FAQ

What is Direction ratio given projection of line on x axis and length of line?
Direction ratio given projection of line on x axis and length of line is defined as a number proportional to cosine of angle made by that line and is represented as a1 = (X2-X1)/L or direction_ratio_1 = (X2 Coordinate in 3D Space-X1 Coordinate in 3D Space)/Length. X2 Coordinate in 3D Space is a point on x axis in 3 dimensional space corresponding to point Q, X1 Coordinate in 3D Space is a point on x axis in 3 dimensional space corresponding to point P & Length is the measurement or extent of something from end to end.
How to calculate Direction ratio given projection of line on x axis and length of line?
Direction ratio given projection of line on x axis and length of line is defined as a number proportional to cosine of angle made by that line is calculated using direction_ratio_1 = (X2 Coordinate in 3D Space-X1 Coordinate in 3D Space)/Length. To calculate Direction ratio given projection of line on x axis and length of line, you need X2 Coordinate in 3D Space (X2), X1 Coordinate in 3D Space (X1) & Length (L). With our tool, you need to enter the respective value for X2 Coordinate in 3D Space, X1 Coordinate in 3D Space & Length and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Direction Ratio 1?
In this formula, Direction Ratio 1 uses X2 Coordinate in 3D Space, X1 Coordinate in 3D Space & Length. We can use 9 other way(s) to calculate the same, which is/are as follows -
• direction_ratio_1_of_plane = (Perpendicular Distance)+(Constant Coefficient of Plane1)-(Direction Ratio 2*Y Coordinate in 3D Space)-(Direction Ratio 3*Z Coordinate in 3D Space)/(X Coordinate in 3D Space)
• direction_ratio_3_of_plane = (Perpendicular Distance)+(Constant Coefficient of Plane1)-(Direction Ratio 1*X Coordinate in 3D Space)-(Direction Ratio 2*Y Coordinate in 3D Space)/(Z Coordinate in 3D Space)
• direction_ratio_2_of_plane = (Perpendicular Distance)+(Constant Coefficient of Plane1)-(Direction Ratio 1*X Coordinate in 3D Space)-(Direction Ratio 3*Z Coordinate in 3D Space)/(Y Coordinate in 3D Space)
• direction_ratio_1 = (X2 Coordinate in 3D Space-X1 Coordinate in 3D Space)/Length
• direction_ratio_2 = (Y2 Coordinate in 3D Space-Y1 Coordinate in 3D Space)/Length
• direction_ratio_3 = (Z2 Coordinate in 3D Space-Z1 Coordinate in 3D Space)/Length
• direction_ratio_3_of_line1 = (Z2 Coordinate in 3D Space-Z1 Coordinate in 3D Space)
• direction_ratio_2_of_line1 = (Y2 Coordinate in 3D Space-Y1 Coordinate in 3D Space)
• direction_ratio_1_of_line1 = (X2 Coordinate in 3D Space-X1 Coordinate in 3D Space)
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