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Sec(x)
= 1/cos(x)
cosec(x) =
1/sin(x)
cot(x)
=
1/tan(x)
=
cos(x)/sin(x)
Sin^2(x)
+
Cos^2(x)
=
1
Tan^2(x) + 1 =
sec^2(x)
1 + cot^2(x) = cosec^2(x)
cos(A+B)
= cos(a)*
cos(b)-sin(a)*sin(b)
cos(A-B)
= cos(a)*
cos(b)
+
sin(a)*sin(b)
sin(A+B)
=
sin(a)*cos(b)+cos(a)*sin(b)
sin(A-B)
= sin(a)cos(b)-cos(a)sin(b)
sec^2x
=
1
+
tan^2x
d/dx(secx) =
secx tanx
d/dx (cosec x) =
-cosecx cot(x)
d/dx
(
cot x
) = -cosec^2x
d/dx(e^kx)
=
ke^kx
d/dx(a^kx) =
a^kx lna^k
d/dx(sinkx)
=
kcoskx
d/dx(coskx) =
-ksinkx
d/dx(tankx) =
ksec^2 kx
Chain
Rule
= dy/du x du/dx
Chain rule is used for
composite
functions
The
product Rule
: dy/dx = u x dv/dx + v x du/dx
Product rule is used for two functions that are
multiplied
together
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