BSCI - Multicasting Question
billscott92787
Member Posts: 933
in CCNP
Hey guys,
I have a question in regards to multicasting, this question is actually in the Exam Certification Guide for the BSCI Cahtper 17, Question #7.
7. Which of the following multicast addresses does not share a multicast MAC Address.
A. 225.145.1.1
B. 227.17.1.1
C. 235.17.1.1
D. 237.117.1.1
The answer shows as D. But, I get different multicast macs for A and D.
Here is what I get:
225.145.1.1
01-00-5e-91-01-01
227.17.1.1
01-00-5e-11-01-01
237.17.1.1
01-00-5e-11-01-1
237.117.1.1
01-00-5e-75-01-01
Am I doing something wrong, why do they say the only right answer is D?
I have a question in regards to multicasting, this question is actually in the Exam Certification Guide for the BSCI Cahtper 17, Question #7.
7. Which of the following multicast addresses does not share a multicast MAC Address.
A. 225.145.1.1
B. 227.17.1.1
C. 235.17.1.1
D. 237.117.1.1
The answer shows as D. But, I get different multicast macs for A and D.
Here is what I get:
225.145.1.1
01-00-5e-91-01-01
227.17.1.1
01-00-5e-11-01-01
237.17.1.1
01-00-5e-11-01-1
237.117.1.1
01-00-5e-75-01-01
Am I doing something wrong, why do they say the only right answer is D?
Comments
-
burbankmarc Member Posts: 460Your calculations must be wrong.
According to the IPv4 Multicast MAC calculator found here Network Stuff the MAC should be 01-00-5e-11-01-01. -
billscott92787 Member Posts: 933Thank you, I definitely figured that. I'm trying to see what I'm doing wrong.
for 225.145.1.1
I broke the last three into binary
145 -> 10010001 128 + 16 + 1 = 145
and of course we all know the other two so I'm not going to post them here.
If I double check my decimal to hex on http://www.statman.info/conversions/hexadecimal.html
I get 91 like I did. But, if I use the one you did I get 145 as 11 in hex. -
burbankmarc Member Posts: 460Remember the 25th bit of the MAC is ALWAYS 0. so it goes from
145
10010001
to
00010001 which is 17 in dec. 11 in hex. -
billscott92787 Member Posts: 933burbankmarc wrote: »Remember the 25th bit of the MAC is ALWAYS 0. so it goes from
145
10010001
to
00010001 which is 17 in dec. 11 in hex.
AH, duh! I forgot the highest bit always gets set to zero, I feel like an idiot lol. Thank you VERY much for reminding me of that. I'm sure that will help me to not forget when my BSCI attempt comes up!!