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Match the items given in List A with those of the items of List B
The correct match is
$\begin{array}{llll}A & B & C & D\end{array}$
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The correct match is
$\begin{array}{llll}A & B & C & D\end{array}$
Solution:
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Verified Answer
The correct answer is:
IV II V I
$\begin{array}{llll}\text { A } & \text { B } & \text { C } & \text { D } \\ \text { IV } & \text { II } & \text { V } & \text { I }\end{array}$
(A) $|x|+|x-2|$ is continuous for all real values of $x$.
(B) cosech $x$ is defined for $x \in R-\{0\}$.
So, it is continuous, $\forall x \in R-\{0\}$.
(C) $x-[x]=\{x\}$ is discontinuous at all integers.
(D) $\sqrt{2-x}$ has RHL does not exist at $x=2$.
(A) $|x|+|x-2|$ is continuous for all real values of $x$.
(B) cosech $x$ is defined for $x \in R-\{0\}$.
So, it is continuous, $\forall x \in R-\{0\}$.
(C) $x-[x]=\{x\}$ is discontinuous at all integers.
(D) $\sqrt{2-x}$ has RHL does not exist at $x=2$.
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