ATARMAxxing · Mathematics Specialist
WACE Mathematics Specialist Practice Exams with Worked Solutions
20 full-length papers · worked solutions for every question
The 20 practice exams inside the WACE Mathematics Specialist Mastery Pack, each set out like the real paper with a separate worked-solution guide. Open any paper to see what it covers.
- de Moivre and polar powers (3.1)
- composite-function domain (3.2)
- partial fractions (4.1)
- line-plane intersection (3.3)
- sample mean distribution (4.3)
- logistic model (4.2)
- implicit differentiation (4.2)
- de Moivre and multiple-angle identities (3.1)
- spheres in three dimensions (3.3)
- volumes of revolution (4.1)
- loci in the Argand plane (3.1)
- rational function sketching (3.2)
- trigonometric substitution (4.1)
- projectile motion with vectors (3.3)
- confidence interval width (4.3)
- circular motion (3.3)
- trigonometric identities in integration (4.1)
- roots of unity (3.1)
- inverse functions (3.2)
- volume of revolution about the y-axis (4.1)
- related rates (4.2)
- systems of equations with a parameter (3.3)
- nth roots of complex numbers (3.1)
- increments formula (4.2)
- conjugate roots of a quartic (3.1)
- y = 1/f(x) and y = |f(x)| (3.2)
- separable differential equation (4.2)
- vector proof in 3D (3.3)
- sample-size calculation (4.3)
- Newton’s law of cooling (4.2)
- slope fields (4.2)
- multiplication as rotation (3.1)
- f(|x|) and absolute value equations (3.2)
- area between curves in y (4.1)
- simple harmonic motion (4.2)
- particles meeting (3.3)
- motion with variable acceleration (4.2)
- closest approach in 3D (3.3)
- polar form and modulus-argument identities (3.1)
- oblique asymptotes (3.2)
- integral of f'(x)/f(x) (4.1)
- slope field (4.2)
- circular motion (3.3)
- CI interpretation (4.3)
- implicit differentiation and tangents (4.2)
- line-plane angle and distance (3.3)
- locus and extreme modulus/argument (3.1)
- complex polynomial and factor theorem (3.1)
- composite of graphs given as sketches (3.2)
- volume about the x-axis (4.1)
- increments formula (4.2)
- sphere and line intersection (3.3)
- systems of three equations and line of intersection (3.3)
- simple harmonic motion (4.2)
- CLT and confidence intervals for a mean (4.3)
- regions bounded by Arg and modulus (3.1)
- one-to-one restriction (3.2)
- sin^2 and cos^2 integrals (4.1)
- logistic growth with harvesting variant (4.2)
- plane through three points (3.3)
- implicit differentiation (4.2)
- falling body with resistance and v dv/dx (4.2)
- vector motion: speed, distance and angle (3.3)
- confidence interval and sample size (4.3)
- nth roots of a complex number (3.1)
- rational function from features (3.2)
- partial fractions and areas (4.1)
- vector calculus in 3D path length (3.3)
- distribution of X-bar probabilities (4.3)
- integration by substitution (4.1)
- reflection of a point in a plane (3.3)
- reaction differential equation with partial fractions (4.2)
- geometry of complex numbers as vectors (3.1)
- inverse graph reflection (3.2)
- substitution with exact limits (4.1)
- rectilinear motion v dv/dx (4.2)
- system with no unique solution (3.3)
- equilateral triangles and squares by rotation (3.1)
- inverse functions and integrals of inverses (3.2)
- confidence interval for a mean (4.3)
- de Moivre to derive a trigonometric identity (3.1)
- absolute value graphs (3.2)
- volume of a vessel to depth h (4.1)
- related rates draining tank (4.2)
- confidence interval from summary statistics (4.3)
- Original practice paper: Section One Calculator-free (8 questions, 48 marks, 35%) and Section Two Calculator-assumed (10 questions, 86 marks, 65%)
- loci |z - a| = k|z - b| (3.1)
- composite function range (3.2)
- Newton's-law-of-cooling style DE (4.2)
- angle between line and plane (3.3)
- numerical integration with technology (4.1)
- Original practice paper: Section One Calculator-free (8 questions, 48 marks, 35%) and Section Two Calculator-assumed (10 questions, 86 marks, 65%)
- polynomial with given complex roots (3.1)
- rational functions with holes and asymptotes (3.2)
- area between two curves (4.1)
- SHM from a differential equation (4.2)
- vector parametric ellipse (3.3)
- Original practice paper: Section One Calculator-free (8 questions, 48 marks, 35%) and Section Two Calculator-assumed (10 questions, 86 marks, 65%)
- roots of unity sum and product (3.1)
- inverse of a rational function (3.2)
- volume about the y-axis by shells-free disc method (4.1)
- logistic model parameters (4.2)
- sample mean and CLT simulation (4.3)
- Original practice paper: Section One Calculator-free (8 questions, 48 marks, 35%) and Section Two Calculator-assumed (10 questions, 86 marks, 65%)
- modulus-argument proof (3.1)
- y = f(|x|) and y = |f(x)| together (3.2)
- integration by substitution (4.1)
- projectile with vectors and time of flight (3.3)
- confidence level and width trade-off (4.3)
- Original practice paper: Section One Calculator-free (8 questions, 48 marks, 35%) and Section Two Calculator-assumed (10 questions, 86 marks, 65%)
- complex transformation sequences (3.1)
- composite and inverse from a table (3.2)
- volume of a torus-style solid (4.1)
- slope field and particular solution (4.2)
- two lines: intersect, parallel or skew (3.3)
- loci and roots of a cubic (3.1)
- logistic growth and simple harmonic motion (4.2)
- distribution of the sample mean (4.3)
- cube roots of a complex number (3.1)
- reciprocal function sketch (3.2)
- partial fractions with ln (4.1)
- implicit differentiation tangent and second derivative (4.2)
- vector proof with midpoints (3.3)
- CI and claims about the mean (4.3)
- loci as perpendicular bisectors (3.1)
- Newton's law of cooling and related rates (4.2)
- spheres and tangent planes (3.3)
- Arg of differences and quadrilaterals in the plane (3.1)
- rational function with oblique asymptote (3.2)
- area with x = f(y) (4.1)
- motion with resistance dv/dt = -g - kv (4.2)
- sample size for given width (4.3)
- de Moivre and multiple-angle identities (3.1)
- lines meeting planes (3.3)
- projectile motion and related rates (3.3, 4.2)
- polar powers and quadrant of z^n (3.1)
- one-to-one and inverse with restricted domain (3.2)
- volume of a vase (4.1)
- increments formula with a DE (4.2)
- planes and systems with parameter k (3.3)
- composite functions and their domains (3.2)
- helical motion in three dimensions (3.3)
- confidence intervals with known spread (4.3)
- complex polynomial equation solving (3.1)
- absolute value equation with infinite solutions (3.2)
- trigonometric identity integrals (4.1)
- kinematics in a plane: distance vs displacement (3.3)
- distribution of X-bar and CI together (4.3)
- conjugate roots of a real cubic (3.1)
- rectilinear motion and harvested growth (4.2)
- lines, regions and loci (3.1, 3.3)
Included in the WACE Mathematics Specialist Mastery Pack
20 full-length practice exams with worked solutions, 20 revision notes, 64 practice questions and 200 flashcards.
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