SOLUTION
Step 1 :
In this question, we are expected to find the equation of the line,
y = m x + c
where y = dependent variable,
x = dependent variable,
m = gradient of the line
c = intercept on the y - axis.
Step 2 :
We are given that :

Step 3 :
Since ( x 1, y 1) = ( 4, 3 ) and
![\begin{gathered} \text{the gradient m = }(3)/(4)\text{. } \\ y-y_{1\text{ }}=m(x-x_1) \\ y\text{ - 3 =}(3)/(4)\text{ ( x - 4 )} \\ \text{simplifying further, we have that:} \\ 4\text{ y - 12 = 3 x - }12 \\ 4y\text{ - 3x - 12 + 12 = 0} \\ 4\text{ y - 3 x = 0} \\ \operatorname{Re}-\text{arranging the equation, we have that:} \\ 4\text{ y = 3 x } \end{gathered}]()
CONCLUSION:
The final answer is :
