Summary
Summary Edexcel A Level Maths Pure Maths Notes
- Module
- Unit C1 - Core Mathematics 1
- Institution
- PEARSON (PEARSON)
Key notes of pure mathematics in Edexcel ALevel Maths.
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Graph Transformations=
Reciprocal graph
# u
=
> 0
↑ -
R
3
2
2012 ...
#
=
*
y
na8
2[2
at
Asymptotes < 8
0 G
x y
= =
,
< e g 1 2, 3
)
- - -
.
.
...
,
translates
a
y f(x) + a
=
cotranslations)
y
=
f(x + a) y =
f ((x))
- I
translation (a) Nauslation (g) ↳
Reflects the graph to the
right
↳ shift in of the
y axis in the
yaxis
↳ shift
.
in
left hand side
direction x direction Ignore the part of
y the graph
↳
a f(x)
stretch parallel to
f(as2]
↳
stretch parallel
y
=
↳
(f(x))
Reflects any part of
-Y the
yaxis, scalefactor = a
to
y axis , st = original f(x) graph that
was below the saxis in the
+ ( x)
-
-
f(x) X-axis
-reflection in ↳ reflection
yaXtS Mx
axis
a
menialsa b #
y
-
=
asymptote
#
Hal
#
=
Y =
-
(a) "
, differentiation
y =
Sind
Cur
y
length + sector area
=
d) Arc
y = cox 1 r0=
(arc length)
def -Sin
A
tri@ (seco area
=
-
=
dx
ex I
+ 4)
y= e
+ 4)
= f(x)e
x
/ fx
f x)
y = a
01
a
d + at
Yan
nue
P roduct ,
= UV' + NU
Quotientnul
(2)g(x) g'(x) +(x) -
Yes,
(g(x))
L
chainnle
=
OR
y = ((x))\
= =
nE)()" +'(x)
d)
. 0
when there is no subject (e g
= C + y" +
1)
&
.
implicit dy/dx
(yn) = nyn -
((y) x = +
y
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