1 answer

(1 point) Let L be the linear operator in R? defined by L(x) = (4x1 –...

Question:

(1 point) Let L be the linear operator in R? defined by L(x) = (4x1 – 2x2, -6x1 + 3x2) Find bases of the kernel and image of

(1 point) Let L be the linear operator in R? defined by L(x) = (4x1 – 2x2, -6x1 + 3x2) Find bases of the kernel and image of L. 00 Kernel: * Image: [-2,3] To enter a basis into WebWork, place the entries of each vector inside of brackets, and enter a list of these vectors, separated by commas. For instance, if your basis is 1 2,1l/, then you would enter [1,2,3], 31 [1,1,1) into the answer blank.

Answers

:3019|| LX) = ( Li Xy 212=- 6x1 + 372) W | Ker(2) = IXEIR²L 2(x) = 0 = {XF102 43921123, -61+372) =0? 471-272 = 0 -0 - 69, +37Consider L(4) = (a, b) je ( 47,- 272, 264+372) = (a,b) Die 471-2m2 = a ideo porno -67 4 372 = b [-S . By 1 )=1:1 R2 + 2 / 2 [

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