# Functions and Limits Quiz Second Year 3

The post is about the MCQs Functions and Limits Quiz from Chapter 1 of Mathematics Second Year Book. Let us start with MCQs Functions and Limits Quiz.

Online MCQs about Chapter 1 of Functions and Limits from Intermediate Mathematics book Part-II with Question and Answers

1. If $f:X\rightarrow Y$, then $Y$ is called

2. The function $f(x)=\frac{1}{x+1}$ is discontinuous at ——–.

3. $sin\,h^{-1}$\, x =$—— 4.$\lim\limits_{x\rightarrow \infty} \frac{a}{x^p}=$——–. 5.$log\, x$is not defined at$x=$——–. 6. The perimeter$P$of a square as a function of its Area$A$is 7.$\lim\limits_{x\rightarrow 0} \frac{3^{3x}-1}{x}=$——–. 8. If$\frac{f(x)+f(-x)}{2}=0$, then$f(x)$is ——-. 9.$\lim \limits_{x \rightarrow \pi} \frac{sin(\pi – x)}{x-\pi}=$——–. 10. The range of a constant function is ——–. 11.$f(x)=sin\,x + cos\, x$is ——– function. 12. The are of circumscribed$n$-sides Polygon as$n\rightarrow \infty$approaches are of ——-. 13.$\lim\limits_{x\rightarrow a} \frac{x^3-a^3}{x-a}=$14. If$y$is expressed in terms of a variable$x$as$y=f(x)$, called 15. If$f(x)=\frac{x}{x^2-4}$,$f(x)$is not defined at$x=$? 16.$x=at^2$,$y=2at$represents ——-. 17. If$f:X\rightarrow Y$is a function, then$y=f(x), x \in X$called ——-. 18.$cos\, h^2x – sin\,h^2x =$——–. 19. A function$I:x \rightarrow x$defined as$I(x)=x$is called ——–. 20. A function$f(x)$is said to be continuous at$x=c$if ### MCQS Functions and Limits Quiz with Answers • If$y$is expressed in terms of a variable$x$as$y=f(x)$, called •$x=at^2$,$y=2at$represents ——-. • If$f:X\rightarrow Y$, then$Y$is called •$\lim\limits_{x\rightarrow a} \frac{x^3-a^3}{x-a}=$• A function$f(x)$is said to be continuous at$x=c$if • A function$I:x \rightarrow x$defined as$I(x)=x$is called ——–. • If$f:X\rightarrow Y$is a function, then$y=f(x), x \in X$called ——-. • If$\frac{f(x)+f(-x)}{2}=0$, then$f(x)$is ——-. • If$f(x)=\frac{x}{x^2-4}$,$f(x)$is not defined at$x=$? •$\lim\limits_{x\rightarrow 0} \frac{3^{3x}-1}{x}=$——–. • The range of a constant function is ——–. •$f(x)=sin\,x + cos\, x$is ——– function. •$sin\,h^{-1}$\, x =$ ——
• The perimeter $P$ of a square as a function of its Area $A$ is
• The are of circumscribed $n$-sides Polygon as $n\rightarrow \infty$ approaches are of ——-.
• $\lim\limits_{x\rightarrow \infty} \frac{a}{x^p}=$ ——–.
• $log\, x$ is not defined at $x=$ ——–.
• $\lim \limits_{x \rightarrow \pi} \frac{sin(\pi – x)}{x-\pi}=$——–.
• $cos h^2x – sin h^2x =$——–.
• The function $f(x)=\frac{1}{x+1}$ is discontinuous at ——–.

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