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What is the minimum resultant possible when adding a 3 unit vector to an 8 unit vector?
Wiki User
∙ 11y ago
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Wiki User
∙ 11y ago
Morgan Comingdeer
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What is the maximum resultant possible when adding a 13-unit vector to an 18-unit vector?
31
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.
How do you find the resultant if the vector is parallel to each other?
Just by adding
What is the rule for adding vectors?
The general rule for adding vectors is to hook them together "head to tail" and then draw in a resultant vector. The resultant will have the magnitude and direction that represents the sum of the two vectors that were added.
How do you find missing vector if resultant is given?
The Resultant Vector minus the other vector
What is the maximum resultant possible when adding a 13-unit vector to an 18-unit vector?
31
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 maximum resultant possible when adding a 3-unit vector to an 8-unit vector?
-- The maximum possible is 11 units. That's when the two originals point in exactly the same direction. -- The minimum possible is 5 units. That's when the two originals point in exactly opposite directions.
Which operation gives a resultant vector?
adding two or more vectors
What is the resultant vector?
The resultant vector is the vector that represents the sum of two or more vectors. It is calculated by adding the corresponding components of the vectors together. The magnitude and direction of the resultant vector depend on the magnitudes and directions of the individual vectors.
How do you find the location of resultant?
To find the location of the resultant, you can use the parallelogram rule or the triangle rule of vector addition. Locate the endpoints of the vectors you are adding, draw the resultant vector connecting the initial point of the first vector to the terminal point of the last vector, and then find the coordinates of the endpoint of the resultant vector.
How do you find the resultant if the vector is parallel to each other?
Just by adding
What is the direction of the resultant vector after adding two equal and opposite vectors?
The resultant vector will have a magnitude of zero because the two equal and opposite vectors cancel each other out. The direction of the resultant vector will be indeterminate or undefined.
How do you calculate a vector sum?
To calculate a vector sum, add the corresponding components of the vectors together. This means adding the x-components to get the resultant x-component, and adding the y-components to get the resultant y-component. The magnitude of the resultant vector can be found using the Pythagorean theorem, and the direction can be determined using trigonometry.
What two methods can you use when solving vector addition?
You can use the graphical method, which involves drawing vectors on a coordinate system and adding them tip-to-tail to find the resultant vector. Alternatively, you can use the component method, breaking each vector into its horizontal and vertical components and adding them separately to find the resultant vector.
What is the resultant of two vector quantities?
The resultant of two vector quantities is a single vector that represents the combined effect of the individual vectors. It is found by adding the two vectors together using vector addition, taking into account both the magnitude and direction of each vector.
What is the sum of two vectors A.addition vector B.distance vector C.resultant vector D.displacement vector?
The sum of two vectors is called the resultant vector. It is the vector obtained when adding two or more vectors together. The displacement vector is a specific type of vector that represents the change in position of an object.
