Construct a derivation of 0*1 using the following grammar: Let G = (V, T, S, P), where V = {0, 1, S}, T = {0, 1}, S is the starting symbol, and the productions are s Os1 and S r. S ==> OSI ==> 00SII ==> 00SIII ==> 000111 O S==> OSI ==> 00sIl ==> 00sSI => 000s111 ==> 000111 None of them. O S==> OSI ==> 00ssI ==> 000SSII| ==> 000sIll ==> 000111 S ==> OSI ==> 0ssI ==> 000slll ==> 000111 Find the output generated from the input string 01110 for the following finite-state machine with the state table shown below: * Input Input State So S4 So 53 52 So 52 3 54 $1 So O 11001. O 11101. 10110. 11011 None of them.
Construct a derivation of 0*1 using the following grammar: Let G = (V, T, S, P), where V = {0, 1, S}, T = {0, 1}, S is the starting symbol, and the productions are s Os1 and S r. S ==> OSI ==> 00SII ==> 00SIII ==> 000111 O S==> OSI ==> 00sIl ==> 00sSI => 000s111 ==> 000111 None of them. O S==> OSI ==> 00ssI ==> 000SSII| ==> 000sIll ==> 000111 S ==> OSI ==> 0ssI ==> 000slll ==> 000111 Find the output generated from the input string 01110 for the following finite-state machine with the state table shown below: * Input Input State So S4 So 53 52 So 52 3 54 $1 So O 11001. O 11101. 10110. 11011 None of them.
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Transcribed Image Text:Construct a derivation of 0*1³ using the following grammar:
Let G = (V, T, S, P), where V = {0, 1, S}, T = {0, 1}, S is the starting symbol, and the
productions are S → Os1 and S → 2.
S ==> OSI ==> 00Sll ==> 00SII|
==> 000111
O S==> OSI ==> 00sIl ==> 00sSI => 000s111 ==> 000111
None of them.
O S==> OSI ==> 00sSI ==> 00ossIII ==> 000SIII ==> 000111
S ==> OSI ==> osSI ==> 000SIII ==> 000111
Find the output generated from the input string 01110 for the following
finite-state machine with the state table shown below: *
Input
Input
State
1
1
So
S4
So
53
52
So
52
3
S1
54
$1
So
O 11001.
O 11101.
10110.
11011
None of them.
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