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Checking my understanding of right quotient

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Problem Detail: 

So I am trying to fully understand the concept of quotient languages.

I will give some examples, let me know if this is correct: Say that

L1={} and L2 is {ot}, then L1/L2 is {carr} Or if L1=ab*c and L2 is b*c then L1/L2 is a. 

If this is it, I will then try to approach more complex concepts :) Thank you!

Asked By : user3295674
Answered By : Hendrik Jan

If $L_1=ab^*c$ and $L_2$ is $b^*c$ then $L_1/L_2$ is $ab^*$.

Note that the $b$'s are not forced to disappear. For instance (as part of these languages) $\{ab^{10}c\}/\{b^3c\} = \{ab^7\}$.

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Question Source : http://cs.stackexchange.com/questions/53065

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