Write four solutions for equations : $\pi x+y=9$
When $x=0$, $\pi(0)+y=9$ $\Rightarrow y=9-0$
$\Rightarrow $ $y=9$ $\therefore$ Solution is $(0,\,9)$.
When $x=1$, $\pi(1)+y=9$ $\Rightarrow y=9-\pi $
$\therefore$ Solution is $\{1,(9-\pi)\}$.
When $x=2$, $\pi (2)+y=9$ $\Rightarrow y=9-2\pi $
$\therefore$ Solution is $\{2,(9-2\pi)\}$.
When $x=-\,1,\, \pi(-1)+y=9$ $\Rightarrow-\pi+y=9$
$\Rightarrow $ $y=9+\pi$ $\therefore$ Solution is $\{-1,(9+\pi)\}$.
Check the solutions of the equation $x -2y = 4$ and which are not : $(1,\,1)$
Given the point $(1,\, 2)$, find the equation of a line on which it lies. How many such equations are there ?
Draw the graph and linear equations in two variables : $3 = 2x + y$
Express the following linear equations in the form $ax + by + c = 0$ and indicate the values of $a$, $b$ and $c$ in each case : $5=2 x$
The cost of a notebook is twice the cost of a pen. Write a linear equation in two variables to represent this statement.
(Take the cost of a notebook to be $\rm {Rs.}$ $x$ and that of a pen to be $\rm {Rs.}$ $y$).