NYSTCE Math CST study plan

Diagnose baseline by completing a timed 40-question mixed practice set across all five domains and logging percent correct by domain

Translate each of the four Mathematical Processes strands (problem solving, reasoning and proof, communication, connections/representation) into a one-sentence action you will apply while solving

Solve 15 multi-step word problems involving rational number operations, unit rates, and proportional reasoning, showing all setup work

Build a personal error log template with columns for problem type, mistake category (conceptual, procedural, misread), and corrective rule

Compute fluently with integers, fractions, decimals, and percents, including percent increase/decrease and percent error, without a calculator for 30 problems

Apply number-theory concepts (divisibility, prime factorization, GCF/LCM) to solve at least 10 contextual problems

Convert between fraction, decimal, percent, and scientific notation forms and justify each conversion in writing

Practice translating a verbal relationship into an equation or proportion before solving, for 12 problems

Solve and graph linear equations and inequalities in one variable, including compound inequalities, and interpret solution sets in context

Identify slope, intercepts, and domain/range from equations, tables, and verbal descriptions of linear functions

Model 10 real-world scenarios with linear functions and explain the meaning of slope and intercept in each

Classify a function as linear, quadratic, or exponential from a table of values and justify the classification

Factor and expand quadratic expressions and solve quadratic equations by factoring, completing the square, and the quadratic formula

Analyze quadratic functions in vertex, standard, and factored forms, identifying vertex, axis of symmetry, and intercepts

Compare linear, quadratic, and exponential growth using tables and graphs and explain when each model fits

Apply function notation and evaluate composite and inverse relationships for simple functions

Apply perimeter, area, surface area, and volume formulas for polygons, circles, prisms, cylinders, pyramids, cones, and spheres to multi-step problems

Use the Pythagorean theorem and distance formula to solve problems and to classify triangles

Apply similarity and congruence criteria, scale factors, and proportional reasoning to find unknown lengths and areas

Perform transformations (translation, rotation, reflection, dilation) on the coordinate plane and describe their effects on coordinates

Solve problems involving angles formed by parallel lines and transversals and by polygons, including interior and exterior angle sums

Compute and interpret measures of center and spread (mean, median, mode, range, IQR, standard deviation conceptually) for data sets

Construct and interpret displays including histograms, box plots, and scatterplots, and describe association and correlation versus causation

Compute basic probabilities for independent, dependent, and conditional events and use the complement rule

Design and analyze a simulation or sample space to estimate probability and compare experimental with theoretical results

Evaluate sampling methods and identify sources of bias in study design, including the role of randomization

Interpret normal-distribution reasoning qualitatively using the empirical rule and z-score concepts

Solve multi-step problems that combine statistics with proportional reasoning and justify each step in writing

Complete two full-length timed practice tests under exam conditions and record domain-level scores for each

Rework every missed item from both tests and classify each error by category in the error log

Review the error log and write a one-page summary of your three most frequent error patterns with a corrective strategy for each

Drill your weakest two domains with 30 targeted problems drawn from your own error patterns