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## Solution for problem 45 Chapter 3.5

# Inside Rn, suppose dimension (V) + dimension (W) > n. Show that some nonzero vector is

Introduction to Linear Algebra | 4th Edition

Problem 45

Inside Rn, suppose dimension (V) + dimension (W) > n. Show that some nonzero vector is in both V and W.

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Lecture 14: Basic Rules of Diﬀerentiation Polynomials and Exponentials (Section 3.2) Derivative of a Constant d If c is a constant, the(c)= dx ✻ ✛ ✲ ❄ Power functions of the form f(x)= x n d 1) (x)= dx ✻ ✛ ✲ ❄

###### Chapter 3.5, Problem 45 is Solved

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Inside Rn, suppose dimension (V) + dimension (W) > n. Show that some nonzero vector is