Vector Difference Calculator

The subtraction of vector A and vector B is a vector C derived by placing the initial point of B on the terminal point of A and then joining the initial point of A to the terminal point of B. The difference is written as → C = A - B →. The subtraction of two vectors A and B can be derived from the formula A - B = A + (-B)
First Vector a1i->:
First Vector b1j->:
First Vector c1k->:
Second Vector a2i->:
Second Vector b2j->:
Second Vector c2k->:
Subtraction / Difference of vectors =
Lets consider the two vector a and b for subtraction
Vector subtraction is the simply negative of addition. Let's consider two vector a=[5i,8j,6k] and b=[7i,2j,1k].
So now we can say a - b = a + (-b).
Means that change the sign of b’s components like:
b=[7,2,1] will become as:
-b=[-7,-2,-1]
Therefore a + (-b) = {5i + (-7i)} , {8j + (-2j)}, {6k + (-1k)}
= (5i – 7i) , (8k -2k) , (6k - 1k)
=(-2i , 6j , 5k)