the opposite of a positive charge
If two forces are in the same direction, then their resultant is also in the same direction, and its magnitude is the sum of the two components' magnitudes.
|v| = vx|v| = Sqrt(vx2 + vy2)|v| = Sqrt(vx2 + vy2 + vz2)
You have to learn vector addition. This can be done graphically, or by algebraically by adding components.
A resultant force is the equivalent force, of two or more individual forces that act on the same object. For example, if somebody pulls with a force of 100 N due north, and somebody else pulls with a force of 100 N due east, the resultant force would be about 141 N, due north-east. Calculations are done with vectors; specifically, any vector has to be separated into components along the x-axis and the y-axis (and the z-axis, in a 3-dimensional situation), and the components are added individually.
What about the two vectors? Are they of same magnitude? If so then the resultant is got by getting the resolved components. Here we need adjacent components. F cos30 + F cos30 = 2 F cos 30 = ./3 F If forces of different magnitude then we use R = ./ (P^2 + Q^2 + 2 P Q cos 60)
Resultant is equal to the square root of the sum of the summation of x-components and the summation of y-components
If they are parallel, you can add them algebraically to get a resultant vector. Then you can resolve the resultant vector to obtain the vector components.
Add the vectors by components. That is, add the "i" components, and separately add the "j" components.
Then the resultant vector is reversed.
The sharing of current between different components in an AC circuit
You can add the vectors graphically - join them head-to-tail. Or you can solve them algebraically: you can separate them into components, and add the components.
the difference between resultant vector and resolution of vector is that the addition of two or more vectors can be represented by a single vector which is termed as a resultant vector. And the decomposition of a vector into its components is called resolution of vectors.
If two forces are in the same direction, then their resultant is also in the same direction, and its magnitude is the sum of the two components' magnitudes.
If the scalar is > 1 the resultant vector will be larger and in the same direction. = 1 the resultant vector will be the same as the original vector. between 0 and 1 the resultant vector will be smaller and in the same direction. = 0 the resultant vector will be null. If the scalar is less than 0, then the pattern will be the same as above except that the direction of the resultant will be reversed.
It is very much so possible, 2 - 2 = 0 and neither one of the subtractants are 0 but resulted in a zero resultant.
|v| = vx|v| = Sqrt(vx2 + vy2)|v| = Sqrt(vx2 + vy2 + vz2)
You have to learn vector addition. This can be done graphically, or by algebraically by adding components.