Maths75 views·Updated Jun 17, 2026·6 pages

Differentiation

Ceri Thomas@cerithomas

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Notes on WJEC AS Pure Mathematics - Differentiation.

1 / 6

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$

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Maths75 views·Updated Jun 17, 2026·6 pages

Differentiation

Ceri Thomas@cerithomas

Add to Google sources

Notes on WJEC AS Pure Mathematics - Differentiation.

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$

of 6

$algebraic version (x,f(x) (x+h, f(x+n)) $\frac{Ay}{Ax}=\frac{f(ox+h)-f(oc)}{h}$ y=f(x) oxth, f(x+h)$