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Summary MA107 Exam Notes

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These are the detailed notes that cover all of the examinable content for MA107, at which is usually tested. Back then, I had to study the course from scratch within 2 weeks, and achieved a first-class grade by using this set of notes. It is designed to be concise yet comprehensive, allowing you to focus on revising the key mathematical formulas and underlying step-by-step answering structure, thus acing your exams easily.

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MA / 07

, lecture 9-



set {×}
Member of the set {}



✗ C-





Properties of the set { ✗ I P }

Natural numbers N -
non -
zero
positive Integers
2
Integers





Real numbers IR



be
represented by divisions
-

can .




Empty set ∅ members
-
-



no


Non -




negative real numbers IRT
all
^

Subset ≤ members of another set
set in
-



n
one


Union U set of objects from both sets

-

all



Intersection n -

set of objects in both sets
'
Difference \ -



set of all objets in one at that are not in another set

Cartesian Product { lx y ) / C- S and
YET }



,


R2 all
points
.




y plane

-


on



'


IRT -

all
points in the non -



negative guard rent
f
-



Function f
is the output
✗ is the
input



lecture 2

.

Inverse function f- '

→ find
by reversing the equation .





only valid when the
output f- (x ) gives many inputs ×


↳ can he overcome

by restrictions / from Rt to Rt / from R -
to R -
}
↳ Rt =
{ ✗ c- IRI x ≥ o
} R -
=
{ EIR
✗ / ✗ to }
,


Equilibrium set Dns



lecture 3 -

Taxation

-

Excise Tax -


fixed amount of tax on each unit of good .
(T)

Effective Price =
p
-
T



g. {(p ) =
qslp - T )

consumer burden coefficient of T the
equilibrium price
=
in


Ad valorem Tax tax unit of good (r )
percentage
-




price each
.


on
-



.




Effective Price p/ )
→ = l -
r




?
q /p ) gs / p pr )

= -




Consumer Burden the
compare to change and tax amount

price
:




For taxation > 0
{T
-




any ,




Lecture 3 & 4- Recurrence Equation
"
for t ≥ 1 ""
ᵈʳᵈ
-

+ b
ye aye
-
=
-1 time solution
.




/
y -1=9*-1 ) at
y*=¥a
*
( where
'




yo y
-




7 .
If a > I t → 8
,




yt
*
solution ↑
if
boundlessly
→ → as >
yo g.
-





yt → 0 if <
y*
-

solution
yo

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