Vektorli makon $V$ $F$ ga skalar ko'paytirish bilan aniqlanganligi sababli, norma berilganda, asl vektorni uning normasi teskariga ko'paytirish orqali hisoblash mumkin bo'lgan birlik vektorini nol bo'lmagan har qanday vektorga bog'lash mumkin. Oddiy misol, uch o'lchovli vektor maydoni $\mathbb{R}^3$ o'zining kanonik asosi $\hat{x}, \hat{y}, \hat{z}) $ bilan bo'ladi, biz uning uchun Euklid normasini belgiladik. Vektor $\vec{v} = x\hat{x}+y\hat{y}+z{z}\mathbb{R}$3 uzunligiga ega bo'ladi $\mathbb{v}^{v} = \sqrt{x^2+y^{2+z}
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