x,y and z are rectangular coordinates, start at 0,0,0
move right, this is x direction, turn 90 deg. left, this is y direction, turn vertical this is z direction
Displacement is typically added by combining two or more displacements vectorally. This involves adding the components of each displacement in the x, y, and z directions to find the resultant displacement. The magnitude and direction of the resultant displacement can then be determined using trigonometry or vector addition techniques.
Displacement is combined by vector addition, where the magnitude and direction of each displacement vector are added together to find the resultant displacement. This can be done graphically or algebraically by breaking down the displacements into components along the x and y axes. The resultant displacement is the vector that starts at the initial point of the first displacement and ends at the final point of the last displacement.
The force multiplied by the displacement is equal to the work done. This relationship is described by the equation: Work = Force x Displacement x cos(θ), where θ is the angle between the force and displacement vectors.
To determine total displacement, you would need to calculate the vector sum of all individual displacement vectors. This can be achieved by adding together all the individual displacements in both the x and y directions. The total displacement will give the net change in position from the starting point to the final point.
Work is the product of force and displacement, where force is the effort applied to move an object and displacement is the distance the object moves in the direction of the force. The formula for work is: Work = Force x Displacement x cos(theta), where theta is the angle between the force and displacement vectors.
In 2 dimensions the angle made by the displacement vector with the positive x-axis is arctan(y/x).
The magnitude of two displacement vectors, of magnitude x and y, is sqrt(x2 + y2)
Moves it out of area
(x + 9)^2 + ( y + 5)^2 = 64 = 8^2 This is in the Pythagorean form of a^2 + b^2 = r^2 The displacement of 'x' is '-9' and the displacement of 'y' is '-5' Hence the centre as ( x,y) is (-9, -5) The radius is 'r at '8 units'.
The x and y displacement from the origin along standard orthogonal axes
Displacement is typically added by combining two or more displacements vectorally. This involves adding the components of each displacement in the x, y, and z directions to find the resultant displacement. The magnitude and direction of the resultant displacement can then be determined using trigonometry or vector addition techniques.
To add two vectors that aren't parallel or perpindicular you resolve both of the planes displacement vectors into "x' and "y" components and then add the components together. (parallelogram technique graphically)AnswerResolve both of the planes displacement vectors into x and y components and then add the components
Displacement is combined by vector addition, where the magnitude and direction of each displacement vector are added together to find the resultant displacement. This can be done graphically or algebraically by breaking down the displacements into components along the x and y axes. The resultant displacement is the vector that starts at the initial point of the first displacement and ends at the final point of the last displacement.
x^2 + y^2 = 100 (x - 0 )^2 + ( y - 0)^2 = 10^2 This is now in the Pythagorean form. x^2 + y^2 = r^2 The centre in Cartesian coordinates is the displacement of (x,y). Since there is no displacement , the the centre is at (0,0) r^2 is the radius squared at 10^2 , then the radius has a length of '10'.
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The force multiplied by the displacement is equal to the work done. This relationship is described by the equation: Work = Force x Displacement x cos(θ), where θ is the angle between the force and displacement vectors.
(y * x) - y = y * (x - 1)