menu
QAmmunity.org
Login
Register
My account
Edit my Profile
Private messages
My favorites
Register
Ask a Question
Questions
Unanswered
Tags
Categories
Ask a Question
If the dot product of two nonzero vectors is zero, the vectors must be perpendicular to each other. if the dot product of two nonzero vectors is zero, the vectors must be perpendicular to each other. a.
asked
Jul 2, 2019
78.5k
views
2
votes
If the dot product of two nonzero vectors is zero, the vectors must be perpendicular to each other. if the dot product of two nonzero vectors is zero, the vectors must be perpendicular to each other.
a. True
b. False
Mathematics
college
Aaditya Raj
asked
by
Aaditya Raj
6.0k
points
answer
comment
share this
share
0 Comments
Please
log in
or
register
to add a comment.
Please
log in
or
register
to answer this question.
2
Answers
2
votes
according to edjenuity this is true.
Muhammad Omran
answered
Jul 2, 2019
by
Muhammad Omran
5.6k
points
ask related question
comment
share this
0 Comments
Please
log in
or
register
to add a comment.
2
votes
the correct question is
If the dot product of two nonzero vectors is zero, the vectors must be perpendicular to each other.
we know that
If two vectors are perpendicular or orthogonal the scalar product must be zero,
hence
the answer is true
Kasper Holdum
answered
Jul 9, 2019
by
Kasper Holdum
5.5k
points
ask related question
comment
share this
0 Comments
Please
log in
or
register
to add a comment.
Ask a Question
Welcome to QAmmunity.org, where you can ask questions and receive answers from other members of our community.
6.5m
questions
8.6m
answers
Other Questions
What is the least common denominator of the four fractions 20 7/10 20 3/4 18 9/10 20 18/25
What is 0.12 expressed as a fraction in simplest form
Solve using square root or factoring method plz help!!!!.....must click on pic to see the whole problem
What is the initial value and what does it represent? $4, the cost per item $4, the cost of the catalog $6, the cost per item $6, the cost of the catalog?
What is distributive property ?
Twitter
WhatsApp
Facebook
Reddit
LinkedIn
Email
Link Copied!
Copy
Search QAmmunity.org