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vector equal in magnitude and opposite direction

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Q: Define the angle of the equilibrant vector?
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What is the vector equal but opposite to the resultant vector?

equilibrant


Define the angle of the resultant vector?

The resultant vector is the vector that 'results' from adding two or more vectors together. This vector will create some angle with the x -axis and this is the angle of the resultant vector.


What is the difference between resultant and equilibrant vector?

A resultant vector is the single vector that represents the combined effect of multiple vectors. It is obtained by adding together all the individual vectors. An equilibrant vector is a single vector that, when added to the other vectors in the system, produces a net result of zero, effectively balancing out the other vectors.


What the difference between vector and resultant vector?

Equilibrant vector is the opposite of resultant vector, they act in opposite directions to balance each other.


What is the Difference between resultant and equilibrant?

Resultant force is a system of forces in the single force equivalent to the system, whilst equilibrant force is a force capable of balancing another force to achieve equilibrium.


Define the unit vector?

The unit vector is a vector whose magnitude is 1.


Is there any change in the vector if there is change in angle?

Yes, changing the angle of a vector will result in a change in its direction. The magnitude of the vector remains the same, but the direction it points in will be different.


Is angle scalar or vector?

Almost all of us would say that angle is a scalar quantity. But the beauty is that angle is a vector quantity. Now the question arises. Where will be the direction? As we measure the angle in a plane in counter clockwise direction, then direction of angle vector will be perpendicular to the plane and coming out of the surface. If the angle is measured in clockwise then vector would go into the surface normally. As angle becomes vector then angular velocity w = @/t also becomes a vector.


Is the magnitude of a vector the same as the angle formed by the vector?

No, the magnitude of a vector is the length of the vector, while the angle formed by a vector is the direction in which the vector points relative to a reference axis. These are separate properties of a vector that describe different aspects of its characteristics.


Is angle scalar quantity or vector quantity?

Almost all of us would say that angle is a scalar quantity. But the beauty is that angle is a vector quantity. Now the question arises. Where will be the direction? As we measure the angle in a plane in counter clockwise direction, then direction of angle vector will be perpendicular to the plane and coming out of the surface. If the angle is measured in clockwise then vector would go into the surface normally. As angle becomes vector then angular velocity w = @/t also becomes a vector.


How do you solve for Equilibrant force?

Use pythagorean theorem to get the magnitude of the resultant force… The fourth force that would put this arrangement in equilibrium (the equilibrant) is equal and opposite the resultant. The components work this way too. To get the opposite direction angle, add on 180°.


How can you define relation between a scalar and vector quantitry?

The (any) vector has 'direction' .