What is the resultant of two displacement vectors having the same direction?
a. the resultant is the sum of the two displacements having the same direction as the original vectors.
b. the resultant is the difference of the two displacements having the same direction as the original vectors.
c. the resultant is the sum of the two displacements having the direction opposite to the direction of the original vectors.
d. the resultant is the sum of the two displacements having the direction perpendicular to the direction of the original vectors.?

The correct option is a. The resultant is the sum of the two displacements having the same direction as the original vectors.

Explanation:

I add a graph of the situation.

If we want to sum two vectors that are collinear and have the same sense, we can make that adding such as an algebraic sum.

The resultant vector will have the same direction as the originals and the same sense. Its magnitude will be the sum of the magnitudes from the original vectors.

In the graph, the vector A adding to the vector B is equal to the vector C.

If we work with its magnitudes :

Therefore, the correct option is a.

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increasing transnational kinetic energy. because the transnational kinetic energy formula consists of only two variables, mass and velocity, increasing one of those properties is the only way to increase an object's transnational kinetic energy. increases to mass and velocity, however, do not have the same impact.