Solution:
$\text{ A Median} = \text{L} + \begin{pmatrix} \frac{N}{2} - \text{c.f.} \end{pmatrix} \frac{\text{h}}{\text{f}} , $
$ \text{mode}=\text{L}+\Big(\frac{\text{f}\text{m}-\text{f}1}{\text{f}\text{m}-\text{f}1-\text{f}2}\Big)\text{h}$ Where,
L is lower boundary of median class,
N is sum of frequencies, c.f. is cumulative frequency,
h is width of classes, f is frequency of mode class,
$ \text{f}_\text{m}$ is frequency of modal class,
$ \text{f}_\text{1}$ is frequency of pre-modal class,
$ \text{f}_\text{2}$ is frequency of post-modal class Mean is
given $= \frac{\sum {\text{ fixi }} }{\sum { \text{fi }} }$ Thus, Mean given in option C is incorrect.
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If the coordinates of the middle point of the portion of a line intercepted between the coordinate axes is (3, 2), then the equation of the line will be: