


Congratulations
for making the wise and mature decision to voluntarily practice extra math.
These
practice sheets are numbered by levels of difficulty. Each PDF document contains multiple versions
of practice questions at the same level of difficulty. In the top right corner, an ID number is
printed; this ID number is the version number.
There are 3 versions for each worksheet.
Each worksheet is followed by the answers. Please don’t print and waste paper if you
don’t need to.
Don’t overdo it! “A little bit, often.” is better than “A lot,
the day before.”
Practice good form. There is no such thing as scrap paper.
Don’t erase; do it again. If you
have problems, someone (Mr. Shim) can help you by looking at your mistakes.
These are practice sheets; they do not necessarily
prepare you for problem solving or other rich questions.
¨
Simplifying Radicals – simplifying
radicands; collecting like terms; rationalizing denominators
¨
Rational Exponents –
converting forms and simplifying
¨
Exponent
Laws I (review grade 9)
¨
Exponent
Laws II – (review grade 10; integer exponents)
¨
Rational Exponents II –
using exponent laws with rational exponents
¨
Solving Exponential
Equations (logarithms are not required)
¨
Review
Factoring – always factor the GCF first!
Here we are factoring simple trinomials of the type .
¨
Review
Factoring II – these are more difficult; trinomials of the type , where a ≠1.
¨
Review
Factoring III – more practice.
¨
Simplifying
Rational Expressions
¨
Multiplying
and Dividing Rational Expressions
¨
Adding
and Subtracting Rational Expressions
¨
Solving
Quadratics by Factoring
¨
Solving
Quadratics by Completing the Square
¨
Solving
Quadratics Using the Formula
¨
Graphing
Quadratics (no axes); same as “Graphing Quadratics”, but saves printing as
the axes are not provided.
v
Evaluating Functions –
using function notation, evaluate numeric values or expressions
v
Graphing Functions – practice
graphing parabolas, square root, absolute value and reciprocal functions
v
Inverse Reciprocal
Functions – practice determining inverse functions and their graphs using
reciprocal functions
v
Combinations
of Transformations (1)
v
Combinations
of Transformations (2)
v
Combinations
of Transformations (3)
v
Combinations
of Transformations (4)
Basic
Trigonometry – using right triangles:
primary trig ratios; solve of side; solve for angle
Sine Law –
solving triangles using sine law
Cosine Law –
solving triangles using cosine law
Solving
Triangles – using any method
Graphing
Trig Functions I y=af(kx)
Graphing
Trig Functions II y=af(k(xp))+q
Graphing
Trig Functions III y=af(k(xp))+q , k can be neg
Graphing Sinusoids
– practice graphing transformations of sine and cosine (in degrees)
¨
Review Sequences – arithmetic
and geometric sequences
¨
Financial
Mathematics