Respuesta :
X^2+y^2+z^2=A^2
But here XY and Z are all equal so
3X^2=A^2
X=A/(sqrt(3))
Each component is the value of a divided by the square root of three. This way if you square then and add them up it equals a squared
But here XY and Z are all equal so
3X^2=A^2
X=A/(sqrt(3))
Each component is the value of a divided by the square root of three. This way if you square then and add them up it equals a squared
Answer:
All three components are
[tex]A_x = \frac{A}{\sqrt3}[/tex]
[tex]A_y = \frac{A}{\sqrt3}[/tex]
[tex]A_z = \frac{A}{\sqrt3}[/tex]
Explanation:
As we know that sum of all three components of the vector will give us resultant vector
So here we can say that
[tex]A^2 = A_x^2 + A_y^2 + A_z^2[/tex]
since it is given that all three components are of same magnitudes so
[tex]A_x = A_y = A_z[/tex]
now we have
[tex]A^2 = 3A_x^2[/tex]
so we have
[tex]A_x = A_y = A_z = \frac{A}{\sqrt3}[/tex]