Question
$\lim _{x \rightarrow 0} 1+\frac{2}{3+\frac{4}{x}}$

Answer

Get the step-by-step solution for this question inside the Vidyadip app.

Get the answer in the app

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

If $\Sigma p_1 q_0: \Sigma p_0 q_0=5: 3$ and $\Sigma p_1 q_1: \Sigma p_0 q_1=3: 2$, compute the Laspeyre's, Paasche's and Fisher's index numbers.
If the Karl Pearson's coefficient of correlation between two varlables $X$ and $Y$ is $r=$ $\frac{1}{5}, S_{y}=4, \sum(x-x)(y-y)=36$ and, $(x-x)^{2}=225$ find the number of pairs $n$ of $X$ and $Y$.
If $p(x)=0.2 A .3^{x-1} ; x=1,2,3,4$, then find the value of constant A such that $p(x)$ becomes a probability distribution.
The probability that a person living in a city is a non-vegetarian is $0.20 $. Find the probability of at the most two persons out of $6$ persons randomly selected from the city is non-vegetarian.
The cost function of producing $x$ units of a commodity is $C = 50 + 2x + \sqrt x .$ Find the marginal cost if the production is $100$ units and interpret it.
If $X$ Is a normal variable with mean $100$ and standard deviation $15,$ then find the percentage of observations $(i)$ Having value more than $85.\ (ii)$ Having value less than $130.$
The regression line of $Y$ on $X$ is $\hat{y}=60+4.5 X$ and one of the observation used In fitting of the line is $(15,125)$. Find the error estimating $Y$ for $X=15$.
The information about six different items used in the production of an electronics item is follows. Find the index number and interpret it.
Items $A$ $B$ $C$ $D$ $E$ $F$
Weight $5$ $10$ $10$ $30$ $20$ $25$
Percentage price relative $290$ $315$ $280$ $300$ $315$ $320$
$\lim _{x \rightarrow 2} \frac{x^7-128}{x^4-16}$
The regression line of $Y$ on $X$ is $6 x+8 y-64=0$ and the variance of $Y$ is $4$ times of the variance of $X$. If the value of $X$ changes by $4$ units, what will be the effect on the value of $Y\ ?$ Also find $R^2$ and interpret it.