Consider the matrix distributive property. (c + d)A = CA + dA, where A is a matrix and c and d are scalars Which of the following proves this property? Let A = O (c + d)A = (c + d) + d)i = CA + dA O (+ + )A = ([c] + [•»])- - ME+ L = CA + dA O (c + d)A = (c + d) = CA + dA = = O (* + )A - ([) • [«„])[J - ] • [e] - [@J • [dou] - ca + dA O (+ + )A = (c + o{a] = [c + ama] = [(• + a;) · (d + a;)) = (--] + [da] = c[a] + «[ = = = CA + dA
Consider the matrix distributive property. (c + d)A = CA + dA, where A is a matrix and c and d are scalars Which of the following proves this property? Let A = O (c + d)A = (c + d) + d)i = CA + dA O (+ + )A = ([c] + [•»])- - ME+ L = CA + dA O (c + d)A = (c + d) = CA + dA = = O (* + )A - ([) • [«„])[J - ] • [e] - [@J • [dou] - ca + dA O (+ + )A = (c + o{a] = [c + ama] = [(• + a;) · (d + a;)) = (--] + [da] = c[a] + «[ = = = CA + dA
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
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Chapter1: Functions And Models
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9.
![Consider the matrix distributive property.
(c + d)A = CA + dA, where A is a matrix and c and d are scalars
Which of the following proves this property? Let A =
/ - [( + dha] - [a, + a) - [c] + [do] - c[»d] + ¢[, -
O (c + d)A = (c + d)
= CA + dA
=
O (c + d)A =
a; = CA + dA
+
+
=
O (c + d)A = (c + d)
= CA + dA
=
O (+ + )A = () • [4))[-) = [7] + [<#»] = [=] + [da;]
O (+ + O)A = (e + a)[0] = [c+ cha;] = [(c + a;) • (d + a;)) = (-a,) + [dag] = <{•,] + «[-]
= CA + dA
= CA + dA](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F15f2e718-cd53-45be-989f-f06f5dce7ee9%2F81d0cd16-03e5-45d2-854a-b47ebf059a37%2F87fdut5_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Consider the matrix distributive property.
(c + d)A = CA + dA, where A is a matrix and c and d are scalars
Which of the following proves this property? Let A =
/ - [( + dha] - [a, + a) - [c] + [do] - c[»d] + ¢[, -
O (c + d)A = (c + d)
= CA + dA
=
O (c + d)A =
a; = CA + dA
+
+
=
O (c + d)A = (c + d)
= CA + dA
=
O (+ + )A = () • [4))[-) = [7] + [<#»] = [=] + [da;]
O (+ + O)A = (e + a)[0] = [c+ cha;] = [(c + a;) • (d + a;)) = (-a,) + [dag] = <{•,] + «[-]
= CA + dA
= CA + dA
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