$$ \text { Consider the following two syntax-directed definitions SDD1 and SDD2 for type declarations. } $$

SDD1
Grammar(G1)	$$ \text { Semantic Rules } $$
$$ \mathrm{D} \rightarrow \mathrm{TV} $$	$$ \begin{aligned} & \text { D.type = T.type } \\ & \text { V.type = T.type } \end{aligned} $$
$$ \mathrm{T} \rightarrow \mathrm{int} $$	$$ \text { T.type = int } $$
$$ \mathrm{T} \rightarrow \text { float } $$	$$ \text { T.type = float } $$
$$ \mathrm{V} \rightarrow \mathrm{~V}_1 \mathrm{id} $$	$$ \begin{aligned} & V_1 \cdot \text { type }=\text { V.type } \\ & \text { put(id.entry, V.type) } \end{aligned} $$
$$ \mathrm{V} \rightarrow \mathrm{id} $$	$$ \text { put(id.entry, V.type) } $$

SDD2
Grammar(G2)	$$ \text { Semantic Rules } $$
$$ \mathrm{D} \rightarrow D_1 \mathrm{id} $$	$$ \begin{aligned} & \text { D.type }=D_1 \cdot \text { type } \\ & \text { put(id.entry, } D_1 \cdot \text { type) } \end{aligned} $$
$$ \mathrm{D} \rightarrow \mathrm{~T} \text { id } $$	$$ \begin{aligned} & \text { D.type = T.type } \\ & \text { put(id.entry, T.type) } \end{aligned} $$
$$ \mathrm{T} \rightarrow \text { int } $$	$$ \text { T.type = int } $$
$$ \mathrm{T} \rightarrow \text { float } $$	$$ \text { T.type = float } $$

$D$ is the start symbol, and int, float and id are the three terminals. The non-terminal $V_1$ is the same as $V$ and the non-terminal $D_1$ is the same as $D$. Here, the subscript is used to differentiate the grammar symbols on the two sides of a production. The function put updates the symbol table with the type information for an identifier. Let $P$ and $Q$ be the languages specified by grammars G1 and G2, respectively. Which of the following statements is/are true?

Consider the following expression: $x[i] = (p + r) * -s[i] + \frac{u}{w}$. The following sequence shows the list of triples representing the given expression, with entries missing for triples (1), (3), and (6).

(0)	+	p	r
(1)
(2)	uminus	(1)
(3)
(4)	/	u	w
(5)	+	(3)	(4)
(6)
(7)	=	(6)	(5)

Which one of the following options fills in the missing entries CORRECTLY?

Consider the following syntax-directed definition (SDD).

S → DHTU	{ S.val = D.val + H.val + T.val + U.val; }
D → “M” D1	{ D.val = 5 + D1.val; }
D → ε	{ D.val = –5; }
H → “L” H1	{ H.val = 5 * 10 + H1.val; }
H → ε	{ H.val = –10; }
T → “C” T1	{ T.val = 5 * 100 + T1.val; }
T → ε	{ T.val = –5; }
U → “K”	{ U.val = 5; }

Given “MMLK” as the input, which one of the following options is the CORRECT value computed by the SDD (in the attribute S.val)?

Consider the syntax directed translation given by the following grammar and semantic rules. Here N, I, F and B are non-terminals. N is the starting non-terminal, and #, 0 and 1 are lexical tokens corresponding to input letters "#", "0" and "1", respectively. X.val denotes the synthesized attribute (a numeric value) associated with a non-terminal X. I$$_1$$ and F$$_1$$ denote occurrences of I and F on the right hand side of a production, respectively. For the tokens 0 and 1, 0.val = 0 and 1.val = 1.

$\begin{array}{llll}N & \rightarrow & I \# F & \text { N.val }=I . v a l+F . v a l \\ I & \rightarrow & I_1 B & I . v a l=\left(2 I_1 \cdot v a l\right)+\text { B.val } \\ I & \rightarrow & B & I . v a l=B . v a l \\ F & \rightarrow & B F_1 & F . v a l=\frac{1}{2}\left(B . v a l+F_1 \cdot v a l\right) \\ F & \rightarrow & B & F . v a l=\frac{1}{2} B . v a l \\ B & \rightarrow & 0 & \text { B.val }=\mathbf{0} . \mathrm{val} \\ B & \rightarrow & 1 & \text { B.val }=\mathbf{1} . \mathrm{val}\end{array}$

The value computed by the translation scheme for the input string

$$10 \# 011$$

is ____________. (Rounded off to three decimal places)