# Find k such that nul a is a subspace of rk

This can be a great way to check your work or to see how to Find k such that nul a is a subspace of rk.

## 1. Determine if w is in Nul A. A = 3 −5

Determine the value of k such that the nullspace of an m by n matrix is a subspace of R^k. Similarly for the range. Also, determine the rank and nullity of the matrix if the nullspace
x

## 4.2 Null Spaces, Column Spaces, and Linear Transformations

Example 6: Given , find k such that Nul A is a subspace of and then find k such that Col A is a subspace of . Page 5 of 7 . The matrix A is 4x2. Nul A is a subspace of and Col A is a

• 1

We are online 24/7

We're always here when you need us.

• 2

Fast Delivery

Having trouble with math? Don't worry, our experts can help clear up any confusion and get you on the right track.

• 3

Save time

Our fast delivery service ensures that you'll get your order as quickly as possible.

• 4

Have more time for your pursuits

When it comes to math, it's important to be able to clarify tasks in order to complete them effectively.

## For the matrices (a) find k such that Nul A

Q: 8 -2 3 Let A =| 1 4 6 8 -9 -2 7 Find k such that Col A is a subspace of RK. A: k = 3

• 334

Math Teachers

• 4.7/5

Star Rating

## For the given matrix A, find k such that Nul A is a subspace

Select the correct choice below and fill in the answer box to complete your choice. A= 1 -1 -5 4 -2 3 -6 5 -4 w = 4 1 1, Find an explicit description of Nul A by listing vectors that span the null

## Chapter 4.2, Question 20E

Transcribed image text: For the matrices in Exercises 17-20, (a) find k such that Nul A is a subspace of Rk, and (b) find k such that Col A is a subspace of ?2-67 7 -20 -1 3 L 3 9 19. A=[4 5

• Clear up mathematic question
• Clarify math tasks
• Confidentiality
• Track Way
• Do mathematic

## Null & Column Spaces and Linear Xformations

For the matrices (a) find k such that Nul A is a subspace of R k \mathbb{R}^{k} R k, and (b) find k such that Col A is a subspace of R k \mathbb{R}^{k} R k. A = [ 4 5 − 2 6 0 1 1 0 1 0 ] A=\left[

• 747 PhD Experts
• 92% Satisfaction rate
• 59069+ Happy Students