def dotProduct(Vs): vì = #get first vector from Vs #get second vector from Vs #check if they are in the same length V2 = if #complete as needed ....... for in ...... #dp: dot-product dp #3 #complete as needed ...... #3 #u = (-2 4 -2) and v = (-3 6 3) = . .; v = #setup u an v as a numpy array u Vc [ ., #test the function using u and v ....... print (..) #print "Dot-product of vectors is ........ %23
def dotProduct(Vs): vì = #get first vector from Vs #get second vector from Vs #check if they are in the same length V2 = if #complete as needed ....... for in ...... #dp: dot-product dp #3 #complete as needed ...... #3 #u = (-2 4 -2) and v = (-3 6 3) = . .; v = #setup u an v as a numpy array u Vc [ ., #test the function using u and v ....... print (..) #print "Dot-product of vectors is ........ %23
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
Related questions
Question
![def dotProduct(Vs):
V1
#get first vector from Vs
.........
V2
#get second vector from Vs
#check if they are in the same length
.........
if
.........
...... ...
#complete as needed
.........
for
in
...... ...
......... .
dp
#dp: dot-product
.........
#complete as needed
#u = (-2 4
-2) and v = (-3 6 3)
u = . .;
#setup u an v as a numpy array
V
Vc =
[. .,
#test the function using u and v
print (.)
#print "Dot-product of vectors is](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9877a7ab-ddd6-4c75-937c-63107adf4298%2Fe15ac04c-e115-4ef0-b6df-be638891fdd0%2F86x1tsf_processed.png&w=3840&q=75)
Transcribed Image Text:def dotProduct(Vs):
V1
#get first vector from Vs
.........
V2
#get second vector from Vs
#check if they are in the same length
.........
if
.........
...... ...
#complete as needed
.........
for
in
...... ...
......... .
dp
#dp: dot-product
.........
#complete as needed
#u = (-2 4
-2) and v = (-3 6 3)
u = . .;
#setup u an v as a numpy array
V
Vc =
[. .,
#test the function using u and v
print (.)
#print "Dot-product of vectors is
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