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msc:mcqs_short_questions:real_analysis [2023/04/01 18:42] – Administratormsc:mcqs_short_questions:real_analysis [2023/04/03 04:02] – [Edit - Panel] Administrator
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     * (C) Additive identity     * (C) Additive identity
     * (D) Additive inverse of zero \\ <btn type="link" collapse="a1">See Answer</btn><collapse id="a1" collapsed="true">(B): zero is neither positive not negative</collapse>     * (D) Additive inverse of zero \\ <btn type="link" collapse="a1">See Answer</btn><collapse id="a1" collapsed="true">(B): zero is neither positive not negative</collapse>
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  2. Which one of them is not interval.  2. Which one of them is not interval.
     * (A) $(1,2)$     * (A) $(1,2)$
     * (B) $\left(\frac{1}{2},\frac{1}{3} \right)$     * (B) $\left(\frac{1}{2},\frac{1}{3} \right)$
     * (C) $[3. \pi]$     * (C) $[3. \pi]$
-    * (D) $(2\pi,180)$ \\ <btn type="link" collapse="a2">See Answer</btn><collapse id="a2" collapsed="true">(B): In interval (a,b), a<b.</collapse> +    * (D) $(2\pi,180)$ \\ <btn type="link" collapse="a2">See Answer</btn><collapse id="a2" collapsed="true">(B): In interval $(a,b)$, $a<b$ but $\frac{1}{2}>\frac{1}{3}$.</collapse> 
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  3. A number which is neither even nor odd is   3. A number which is neither even nor odd is 
     * (A) 0     * (A) 0
     * (B) 2     * (B) 2
     * (C) $2n$ such that $n \in \mathbb{Z}$     * (C) $2n$ such that $n \in \mathbb{Z}$
-    * (D) $2\pi$ \\ <btn type="link" collapse="a3">See Answer</btn><collapse id="a3" collapsed="true">(D): $2\pi$ is not an integer.</collapse> +    * (D) $2\pi$ \\ <btn type="link" collapse="a3">See Answer</btn><collapse id="a3" collapsed="true">(D): Integers can only be even or odd but $2\pi$ is not an integer.</collapse> 
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  4. A number which is neither positive nor negative is   4. A number which is neither positive nor negative is 
     * (A) 0     * (A) 0