5. Choose ONE of the phrases on the right that best describes the followings: Triangle law of vector addition Triangle inequality Distributive property of addition Associative property of addition Commutative property of addition Associative Law for Scalars a) å + 6 = 6 + a b) (a + b) + ở = ở + (B + č) c) (m + n)ã = mã + nã d) m(na) = (mn)a = mna e) k(å + b) = kả + kb, keR Distributive Law for Scalars Chain Rule of Vector Addition
5. Choose ONE of the phrases on the right that best describes the followings: Triangle law of vector addition Triangle inequality Distributive property of addition Associative property of addition Commutative property of addition Associative Law for Scalars a) å + 6 = 6 + a b) (a + b) + ở = ở + (B + č) c) (m + n)ã = mã + nã d) m(na) = (mn)a = mna e) k(å + b) = kả + kb, keR Distributive Law for Scalars Chain Rule of Vector Addition
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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![5. Choose ONE of the phrases on the right that best describes the followings:
Triangle law of vector addition
Triangle inequality
Distributive property of addition
Associative property of addition
Commutative property of addition
Associative Law for Scalars
a)
ở + B = b + ở
b)
(ở + B) + č = ở + (6 + ĉ)
c)
(m + n)ã = ma + nã
d)
m(na')
= (mn)a = mna
Distributive Law for Scalars
e)
k(a +
B) = kả + kb, keR
Chain Rule of Vector Addition](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F1ae22486-6ced-454a-a1fb-85d523cbb33a%2Ff000dc63-9965-48d4-ba01-5ed3d7e7f57c%2Fe8iksq_processed.jpeg&w=3840&q=75)
Transcribed Image Text:5. Choose ONE of the phrases on the right that best describes the followings:
Triangle law of vector addition
Triangle inequality
Distributive property of addition
Associative property of addition
Commutative property of addition
Associative Law for Scalars
a)
ở + B = b + ở
b)
(ở + B) + č = ở + (6 + ĉ)
c)
(m + n)ã = ma + nã
d)
m(na')
= (mn)a = mna
Distributive Law for Scalars
e)
k(a +
B) = kả + kb, keR
Chain Rule of Vector Addition
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