Fundamental theorems of vectors:

Fundamental theorem of vectors in two-dimensions

If  and be 2 non-zero non-collinear vectors, then the vector  in the plane of and  can be expressed uniquely as a linear combination of and  that is there exist unique l, mÎR such that l +m = .

This means that if l₁ + m₁ = l₂ + m₂ then l₁ = l₂ and m₁ = m₂.

Fundamental theorem of vectors in three-dimensions

If , and  be 3 non-zero, non-coplanar vectors in space, then any vector  in space can be expressed uniquely as linear combination of , and .

That is there exist unique l, m, n ÎR such that l + m + n  = 

This means that if l₁ + m₁+ n₁ = l₂+ m₂+ n₂, then l₁ = l₂, m₁ = m₂ and n₁ = n₂.

Email based Fundamental theorems of vectors Assignment Help - Homework Help

We at www.expertsmind.com offer email based Fundamental theorems of vectors assignment help - homework help and projects assistance from k-12 school level to university and college level and engineering and management studies. We provide finest service of Mathematics assignment help and Mathematic homework help. Our experts are helping students in their studies and they offer instantaneous tutoring assistance giving their best practiced knowledge and spreading their world class education services through e-Learning program.

Expertsmind's best education services

• Quality assignment-homework help assistance 24x7 hrs
• Best qualified tutor's network
• Time on delivery
• Quality assurance before delivery
• 100% originality and fresh work