Answer to Question #40022 in Linear Algebra for DEEPU SINGH

Question #40022

Find the dual basis of the basis e1=(1,1,2) , e2=(1,0,1) , e3=(2,1,0) of the vector R3 over R.

Expert's answer

Answer in progress...

Learn more about our help with Assignments: Linear Algebra

Comments

No comments. Be the first!

Leave a comment

Related Questions

1. Let a quadratic form has expression 6x2+5xy+10y2 with respect to the standard basis of R2. Find its
2. Find the rank of the quadratic form 2x2+2y2+3z2-xy+4yz+5xz.
3. Let (V,<,>) be an inner product space over C and T belongs A(V). Prove that if <Tx , Ty>
4. Let f: C3 to C be defined as f(Z)= (Z1-Z2)-i(2Z1+Z2+Z3). Where Z=(Z1,Z2,Z3) belongs to C3. Find aW b
5. Find the equation of the plane passing through i-j , i+j and k.
6. show that the vectors V1=(i+2j-k)/2.236 , V2=(i+j)/1.414 , V3=(-i+j+k)/1.732 form an orhogonal basis
7. Complete the set {(1,0,2) , (2,3,1) } to get a basis of R3.