would like to know how to go about doing this calculations for the following question thanks
customer has a heterogenous pool with the following config:
1000GiB of flash, 50 Gib free
5000Gib of SAS, 1000 Gib free
50000Gib of NL-SAS, 30000 Gib free
the customer creates a new lun with data placement policy set to "auto-tiering". The LUN is then populated with 400Gib of data. How is data distributed?
You are right as I understand too. The new recommended policy is Start High then Auto-Tier. See this video 09:10 confirming same VNX Video - FAST VP - YouTube i.e. flash first
There were problems in few environments, if I remember well, customers who had lots of writes had a problem if tiering was enabled, because of using lowest available tier prior code 30? Not sure... And thats not a good idea using NL-SAS from pool for huge random write peaks... So now should be as it is described here - highest available tier...
I have a similar question in e20-324 , I got confused as the answer is different from what I think is correct, here is the question:
customer has a heterogenous pool with the following configuration:
1000 GiB of flash, 400 Gib free
10,000 Gib of SAS, 2,000 Gib free
80,000 Gib of NL-SAS, 20,000 Gib free
the customer creates a new lun with data placement policy set to "auto-tiering". The LUN is then populated with 500Gib of data. How is data distributed?
a. 300 GiB on Flash , 200 GiB on SAS , no data on NL-SAS
b. 166 GiB on Flash , 166 GiB on SAS , 167 data on NL-SAS
c. 9GiB on Flash , 100 GiB on SAS , 446 data on NL-SAS
d. 400 GiB on Flash , 100 GiB on SAS , no data on NL-SAS
The correct answer is c . But what i think is correct is the highest available first ..
Karthik_Kallam
4 Posts
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Posted April 11th, 2013 10:00
If "auto-tiering" is enabled, data is distributed evenly. In this example 50:1000:30000=> 1:20:600
So 400GB is distributed as 0.64GB in Flash, 12.8 GB in SAS and 386.56GB in NL_SAS
Calculation:
1x+20x+600x=400GB
621x=400GB
x=400/621GB
multiply x with respected ratios
1x:20x:600x => 0.64 : 12.8 : 386.56(Approx)