How about you do your own homework, and in particular that which requires drawing which we can't do here, instead?
I don't even think I could describe what to draw in terms any simpler than the question itself.
The resultant displacement would be the diagonal of a right triangle with sides of 1 mile and 12 miles. If we label the 1 mile as vector a and the 12 mile as vector b, the resultant displacement (vector c) would be the hypotenuse of the triangle formed by vectors a and b.
The resultant vector of adding two vectors is a displacement vector, not a distance vector. Displacement is a change in position measured from the starting point to the end point, while distance is the total length of the path traveled.
No, displacement is a vector quantity that measures the change in position of an object from its initial point to its final point, while resultant is a vector that represents the sum or combination of all individual vectors acting on an object.
Two displacement vectors of magnitudes are two directed line segments that show the distance and direction between two points, representing a change in position. They can be added or subtracted using the parallelogram rule to find the resultant displacement.
24 m west. The displacement vectors of 10 m west and 14 m west align in the same direction, so their resultant vector will simply be the sum of the magnitudes, which is 24 m west.
The resultant displacement would be the diagonal of a right triangle with sides of 1 mile and 12 miles. If we label the 1 mile as vector a and the 12 mile as vector b, the resultant displacement (vector c) would be the hypotenuse of the triangle formed by vectors a and b.
The resultant vector of adding two vectors is a displacement vector, not a distance vector. Displacement is a change in position measured from the starting point to the end point, while distance is the total length of the path traveled.
Hence, By Pythagoras therom the resultant vector = ( 222 + 122)1/2 = 25.059cm Direction from 22cm vector = arcsin ( 12/25.059 ) = 28.6160c
No, displacement is a vector quantity that measures the change in position of an object from its initial point to its final point, while resultant is a vector that represents the sum or combination of all individual vectors acting on an object.
Two displacement vectors of magnitudes are two directed line segments that show the distance and direction between two points, representing a change in position. They can be added or subtracted using the parallelogram rule to find the resultant displacement.
24 m west. The displacement vectors of 10 m west and 14 m west align in the same direction, so their resultant vector will simply be the sum of the magnitudes, which is 24 m west.
Displacement is a vector quantity. Hence, while finding resultant vector we need to use vector algebra and the properties of vectors. If the 2 displacement vectore are in opposite directions,it means that the angle between them is 180degrees and hence we can directly subtract them.
A resultant on a vector diagram is drawn by connecting the tail of the first vector to the head of the second vector. Then, the resultant vector is drawn from the tail of the first vector to the head of the second vector. The resultant vector represents the sum or difference of the two original vectors.
When two displacement vectors are in the same direction, you add them together to find the resultant displacement. This is because they are working together to move an object further in that direction.
Displacement vectors of 10m west and 14m west make a resultant vector that is
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.
If the vectors are added tip to tail and form a closed figure, the resultant will be zero. This is because the vectors cancel each other out in such a way that the initial point and final point coincide, resulting in no displacement overall.