Reduce Non-Linear Function To Linear Function – Examples (G) To (L)

Posted on April 22, 2020 by user

Examples:
Reduce each of the following equations to the linear form. Hence, state the gradient and the Y-intercept of the linear equations in terms of a and b.

(g)

$k x^{2} + t y^{2} = x$

(h)

$y = \frac{x}{p + q x}$

(i)

$h y = x + \frac{k}{x}$

(j)

$y = a b^{x}$

(k)

$y = a x^{b}$

(l)

$y = a b^{x + 1}$

[Note :
X and Y cannot have constant, but can have the variables (for example x and y)
m and c can only have the constant (for example a and b), cannot have the variables x and y]

Solution: