Respuesta :
y=mx+c
so, there has to be a gradient
therefore, c, d, e, f are gradients of a linear function
so, there has to be a gradient
therefore, c, d, e, f are gradients of a linear function
Answer with explanation:
Consider a Linear function
Ax +By +C=0-------(1)
A linear function in one or two variable can be also written as
Ax+C=0---------(2)
or , B y +C=0-------(3)
or, Ax +B y=0-----(4)
⇒Differentiating with respect to, x the equation 1
A Δx+B Δy=0
[tex]\frac{\Delta y}{\Delta x}=\frac{-A}{B}[/tex]
which is the slope of line means angle made by line with positive direction of x axis.
⇒Differentiating with respect to, x the equation 2
A Δx=0
⇒Differentiating with respect to, y the equation 3
A Δy=0
So, Correct Options which describe a Linear function are:
Option 1→ a Δy = 0
Option 2→ b Δx = 0