Please answer using the steps given below!

Gram-Schmidt Orthogonalization Given V an n-dimensional inner product space over field F with basis {u1, uz, us, ..., Un} Step 1: U1 V1 = Step 2: Let Wi = Span(v1) Calculate: projw, U2 = v] U2 -projwu2 Let: V2 = |luz-projw, U2 Step 3: Let W2 = Span(v1, V2) Calculate: projw, u3 = vit 12 uz -projwzl3 Let: 13 = Ju3-projw 2 U3 Step n: Let Wn-1 = Span(V1, V2, ..., Un-1) Calulate: projwn-1 Un = Zil vi Un -projwn+1 un Let: Vn Jun -projwn-1 Unll Then {V1, V2, Vg, .., Un} is an Orthonormal Basis for V\f\f