We have a polynomial of degree 3 (f(x) = x3+bx2+cx + d) such that
f(1) = 1 , f(2) = 2, f(3) =3. let R = -(di + d/2j + d/3k) represents a vector in 3-D space, then find |R|
-
UP 0 DOWN 0 0 0
We have a polynomial of degree 3 (f(x) = x3+bx2+cx + d) such that
f(1) = 1 , f(2) = 2, f(3) =3. let R = -(di + d/2j + d/3k) represents a vector in 3-D space, then find |R|