Please show complete answer 2.3.6 Minkowski space is defined as x₁ = x, x₂ = y, x3 = 2, and x = ct. Thisis done so that the space-time interval ds² = dx - dx? - dx² - dx?(c = velocity of light). Show that the metric in Minkowski space is10 0 00-10000-100 0 0 -1(gij) =We use Minkowski space in Section 4.4 for describing Lorentz transfor-mations.

x0 = ctx1 = xx2 = yx3 =zds2 = dx02-dx12-dx22-dx32

Minkowski space is defined as x₁ = x, x2 = y, x3 = 2, and oct. This is done so that the space-time interval ds² = dx? - dx? - dx? - dx? (c = velocity of light). Show that the metric in Minkowski space is 0 0 0 0 0 -1 (94) = 10 0-1 0 0 -1 0 0 0 We use Minkowski space in Section 4.4 for describing Lorentz transfor- mations.

Minkowski space is defined as x₁ = x, x2 = y, x3 = 2, and oct. This is done so that the space-time interval ds² = dx? - dx? - dx? - dx? (c = velocity of light). Show that the metric in Minkowski space is 0 0 0 0 0 -1 (94) = 10 0-1 0 0 -1 0 0 0 We use Minkowski space in Section 4.4 for describing Lorentz transfor- mations.