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Step-by-step solutions for every CPM course from CC1 through Calculus. Our tutors use CPM’s own strategies — Guess and Check tables, Algebra Tile area models, spiraling review — so your solutions match your teacher’s expectations, not just the final answer.

Courses Covered
10+
CC1 through Calculus
Fastest Delivery
3 Hours
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Why CPM Homework Is Different

College Preparatory Mathematics (CPM) is a problem-based learning curriculum developed for US middle and high school students. It is published by CPM Educational Program, a California nonprofit. Unlike traditional math textbooks that present a formula, demonstrate examples, and assign practice problems, CPM asks students to derive the understanding themselves through guided team activities and homework that build on that classroom exploration.

This creates a specific difficulty: the homework assumes you were in the classroom discovery activity. If you missed class, struggled to follow the team discussion, or simply did not make the connection the lesson was designed to produce, the homework can feel disconnected from anything you understand. There is often no example to follow in the text because the point of the homework is to consolidate what you built during the activity — not to introduce new material.

The spiraling structure compounds this. CPM uses mixed, spaced practice, meaning a homework set assigned on Chapter 7 will include problems from Chapter 3, Chapter 5, and current material simultaneously. A student who did not fully understand a concept in Chapter 3 will encounter it again repeatedly, but each time with the assumption that it was consolidated earlier. This is pedagogically sound for students who kept pace, but disorienting for those who fell behind even slightly.

CPM also uses specific notational and structural conventions that affect grading. A Guess and Check problem done with the correct answer but no structured table earns partial credit, because the table is part of the required work. An Algebra Tile problem solved algebraically without the area model diagram may not receive full marks if the lesson specifically taught the visual method. Our tutors know these conventions by course and by chapter, and they format solutions the way CPM teachers expect to receive them — not just with a correct numerical result.

The CPM curriculum covers eight sequential courses from 6th grade through college-preparatory Calculus. Some districts use the traditional track (CC1 → CC2 → CC3 → Algebra 1 → Geometry → Algebra 2 → Pre-Calculus → Calculus) and others use the Integrated Math sequence (CC1 → CC2 → CC3 → Integrated Math I → Integrated Math II → Integrated Math III → Pre-Calculus → Calculus). We provide support for both sequences with tutors who know the exact content scope and sequence of each course.

What Makes CPM Distinct
Problem-Based Learning Structure

Lessons present a problem before the concept. Students are expected to construct understanding through exploration, which means the textbook does not contain worked examples in the traditional sense. You derive the method, then practice it.

Spaced Repetition (Spiraling)

Every homework set contains review problems from earlier chapters alongside new material. Topics recur at increasing complexity levels throughout the year. This improves long-term retention but requires consistent understanding from the start.

Notational Conventions That Affect Grades

CPM teaches specific visual tools — Algebra Tiles, Equation Mats, Guess and Check tables, T-tables, Giant One fractions, and Zoom models for probability. These representations are part of the expected work documentation, not optional formatting.

Team Learning Dependency

CPM classrooms use team structures (teams of 3–4). Key conceptual “aha moments” happen in team discussion. Students who miss class or whose team is unproductive may receive homework with no personal understanding of the method it was designed to practice.

Supported CPM Courses

Every course in the CPM sequence. Tutors are matched by course, not assigned from a general pool.

6th Grade

Core Connections 1 (CC1)

Ratios, fractions, decimals, introductory statistics, area and surface area, and expressions with variables. The first CPM course, establishing problem-solving habits and team learning norms that persist through the entire sequence.

  • Ratio and proportional reasoning
  • Fraction and decimal operations
  • Statistical displays (dot plots, histograms, box plots)
  • Area, surface area, volume
  • Expressions and one-step equations
7th Grade

Core Connections 2 (CC2)

Integer and rational number operations, proportional relationships and their graphs, geometry (angles, triangles, quadrilaterals), probability, and linear equations. Builds heavily on the ratio work from CC1 and introduces negative numbers and probability models.

  • Integer and rational number operations
  • Proportional relationships and graphs
  • Angles, triangles, and quadrilaterals
  • Compound probability
  • Solving multi-step linear equations
8th Grade

Core Connections 3 (CC3)

The bridge course from middle to high school. Linear functions, systems of equations, the Pythagorean theorem, exponent laws, and introductory statistics including bivariate data and lines of best fit. The algebra here directly prepares students for Algebra 1 or Integrated Math I.

  • Linear functions and slope
  • Systems of linear equations
  • Pythagorean theorem and distance
  • Laws of exponents and scientific notation
  • Bivariate data and trend lines
High School

Algebra 1 & Algebra 2

Algebra 1 develops linear equations, inequalities, systems, quadratic equations in factored and vertex form, and exponential functions. Algebra 2 extends this to polynomial operations, radical and rational expressions, logarithms, trigonometric ratios, and complex numbers. Both use graphical representations as primary tools alongside symbolic manipulation.

  • Linear, quadratic, exponential functions
  • Factoring — GCF, FOIL, quadratic formula
  • Systems of equations (substitution, elimination)
  • Logarithms and logarithmic properties
  • Radical and rational expressions
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High School

CPM Geometry

Geometric proof, similarity, congruence, circle theorems, right triangle trigonometry, coordinate geometry, and solid geometry. CPM Geometry places heavy emphasis on deductive reasoning and the logical chain of proof rather than on rote formula memorization. Students learn to construct two-column and paragraph proofs from definitions, postulates, and previously proven theorems.

  • Two-column and paragraph proofs
  • Triangle congruence (SSS, SAS, ASA, AAS, HL)
  • Similarity (AA, SSS, SAS)
  • Circle theorems and arc-angle relationships
  • Trigonometry: SOH-CAH-TOA, Law of Sines/Cosines
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High School

Integrated Math I

The first year of the Integrated Math sequence. Combines linear functions (algebra), geometric transformations and congruence (geometry), and statistical reasoning. Students move fluidly between algebraic and geometric representations of the same concept, which is the defining characteristic of the Integrated Math approach compared to the traditional track.

  • Linear functions and slope-intercept form
  • Systems of linear equations
  • Geometric transformations (translate, rotate, reflect)
  • Triangle congruence criteria
  • Univariate and bivariate statistics
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High School

Integrated Math II

Quadratic functions (both algebraically and geometrically), circle theorems, right triangle trigonometry, probability and conditional probability, and similarity transformations. The quadratic unit is the longest and most heavily tested, covering factoring, the quadratic formula, completing the square, vertex form, and the connection between factored roots and x-intercepts.

  • Quadratic functions — all forms and conversions
  • Complex numbers and imaginary unit
  • Similarity and trigonometric ratios
  • Circle equations and arc theorems
  • Conditional probability and independence
High School

Integrated Math III

Polynomial, rational, exponential, and logarithmic functions with their graphs and transformations. Geometric series and applications to finance (compound interest). Inferential statistics — sampling distributions, confidence intervals, hypothesis testing. This is the final required math course for most high school students and provides the bridge to Pre-Calculus and AP Statistics.

  • Polynomial and rational functions
  • Exponential and logarithmic models
  • Trigonometric functions and periodic behavior
  • Geometric series and financial applications
  • Statistical inference and hypothesis testing
Pre-College

Pre-Calculus

Prepares students for AP Calculus or first-semester college calculus. Covers trigonometric functions and their graphs, trigonometric identities and equations, polar and parametric equations, vectors in two and three dimensions, conic sections, sequences and series, and a first look at limits intuitively. Students who complete CPM Pre-Calculus have covered all prerequisite content for AP Calculus AB.

  • Trigonometric functions and unit circle
  • Trig identities and equations
  • Polar and parametric equations
  • Vectors (magnitude, direction, dot product)
  • Conic sections and sequences/series
College-Level

CPM Calculus

The full college-preparatory calculus sequence: limits using numerical, graphical, and analytic approaches; derivative rules including the chain rule; applications of derivatives (optimization, related rates, curve sketching); antiderivatives; the Fundamental Theorem of Calculus; and integral applications (area, volume, average value). Covers all CPM Calculus Third Edition content.

  • Limits and continuity
  • Derivatives — power, chain, product, quotient rules
  • Optimization and related rates
  • Antiderivatives and indefinite integrals
  • Definite integrals and the FTC

Problem-Solving Strategies We Use

CPM formally documents six problem-solving strategies in its curriculum. These are not generic math techniques — they are named processes that CPM teachers explicitly teach, reference in class, and expect to see documented in student work. Submitting a correct answer without the expected strategy structure is a common reason students lose points on CPM homework even when the mathematics is sound.

01

Guess and Check

A structured table with labeled columns: Guess (the trial value), the calculated result, and the Check (comparison to the target). Every row represents one trial. The table format is not optional — teachers evaluate whether the student is using systematic trial rather than random guessing. Our solutions always show at least three rows and justify the final answer through the table structure.

02

Look for a Pattern

Creating a T-table (two-column input-output table), identifying the change between consecutive outputs, and writing a rule that generates the pattern. Used extensively in CC1 through Algebra 1 for linear and non-linear sequences. The rule is expressed both recursively (what changes each step) and in closed form (direct formula for the nth term) when both are applicable.

03

Make a Table

Organizing known information into a structured table to reveal relationships before writing equations. Appears across all CPM courses — in CC2 for proportional relationships, in Algebra 1 for function tables, and in Integrated Math for statistical data organization. The table is presented as work, not scratch paper, because it represents the mathematical thinking process.

04

Draw a Diagram

Required for geometry problems, area problems, probability tree diagrams, and any situation where a visual representation organizes the relationships. CPM diagrams are labeled with given information and the unknown variable. In probability, we draw tree diagrams and area models for compound events. In geometry, we redraw figures with all known measurements labeled before beginning the proof or calculation.

05

Work Backward

Starting from a known endpoint and reversing operations to find the starting value. Used in inverse function problems, reverse percentage problems, and situations where the “answer” is given and the “input” is unknown. The solution shows the reverse operation chain explicitly rather than setting up and solving an equation, which CPM teaches as the informal precursor to formal algebraic equation solving.

06

Use an Equation

Translating the word problem into an algebraic equation, solving it using algebraic operations, and interpreting the solution in context. Students are expected to define variables, write the equation, show each algebraic step, and write a concluding sentence that answers the original question in context. One-word or one-number answers without a concluding sentence typically receive partial credit on CPM assessments.

CPM Visual Tools

Notation and representations that affect grading

Algebra Tiles & Area Models

Unit tiles (1×1), x-tiles (1×x), and x²-tiles arranged to represent polynomial expressions. Area models show multiplication and factoring geometrically. Used in CC1 through Algebra 1 and expected in any problem that introduces those concepts for the first time in that course.

Equation Mats (Zero Pairs)

A two-region mat representing the left and right sides of an equation, with algebra tiles placed on each side. Zero pairs (a positive and negative tile of the same type) cancel. Used in CC2 and Algebra 1 for solving linear equations before moving to purely symbolic methods.

Giant One (Ratio Equivalent Forms)

Multiplying fractions and ratios by a “Giant One” (a fraction equal to 1 with a chosen numerator and denominator) to convert between equivalent forms. This CPM-specific representation of the multiplicative identity is used in ratio and proportion work in CC1 and CC2.

Zoom Model (Probability)

A visual probability model using a scaled number line from 0 to 1 to represent compound event probabilities. Used in CC2 and Integrated Math I for independent events and for visualizing why multiplication is used for compound probability.

Two-Column Proofs

The standard format for CPM Geometry proofs: Statements column on the left, Reasons column on the right, referencing named theorems and definitions from the CPM textbook by their exact names as taught in that edition.

Course Content Breakdown

Specific topics and problem types our tutors handle across the most commonly requested CPM courses.

CPM Algebra 1 & 2 Key Topics

Algebra 1 moves from arithmetic patterns to symbolic algebra. Algebra 2 deepens function behavior and introduces transcendental functions. Both courses require graphing by hand on coordinate axes and interpreting graphs in context — not just producing algebraic answers.

  • Linear equations: slope, intercepts, slope-intercept and standard form
  • Systems: substitution, elimination, and graphical intersection
  • Quadratics: factoring by GCF, trinomial, quadratic formula, completing the square
  • Vertex form and axis of symmetry for parabolas
  • Exponential growth and decay models
  • Algebra 2: logarithms, log properties, exponential equations
  • Radical expressions: simplifying, rationalizing, solving
  • Rational expressions: simplifying, adding/subtracting, solving equations
  • Sequences: arithmetic and geometric with explicit and recursive formulas

CPM Geometry Key Topics

CPM Geometry builds deductive reasoning systematically. Students construct proofs from definitions and axioms rather than memorizing theorem applications. Every proof must show a complete logical chain — conclusions without referenced supporting reasons do not earn credit.

  • Reasoning and proof: inductive vs. deductive, two-column format
  • Triangle congruence: SSS, SAS, ASA, AAS, HL postulates
  • Triangle similarity: AA, SSS similarity, proportional sides
  • Parallel lines cut by a transversal: angle pair relationships
  • Quadrilateral properties: parallelogram, rectangle, rhombus, trapezoid
  • Circles: arc length, sector area, inscribed angle theorem, chord relationships
  • Right triangle trig: SOH-CAH-TOA, Law of Sines, Law of Cosines
  • Coordinate geometry: distance, midpoint, slope proofs
  • Volume and surface area: prisms, pyramids, cylinders, cones, spheres

Integrated Math I–III Key Topics

The Integrated Math sequence weaves algebra, geometry, and statistics within each course year. A single unit might cover a statistical measure alongside the geometric figure it applies to. Students who struggle often do so because they cannot immediately identify which domain a problem belongs to from the problem statement alone.

  • Int I: Linear functions, geometric transformations, triangle congruence, statistics
  • Int II: Quadratic functions, complex numbers, circle theorems, probability
  • Int III: Polynomial/rational functions, logarithms, periodic functions, inference
  • Statistical reasoning: distribution shape, center, spread across all three years
  • Int III inference: sampling distributions, confidence intervals, significance testing
  • Connecting algebraic and geometric representations of the same relationship
  • Function transformations: translations, reflections, stretches across function families
  • Modeling: selecting and justifying the appropriate function type for a context

CPM Calculus Key Topics

CPM Calculus Third Edition follows the College Board AP Calculus AB curriculum with some extensions into BC content. Problems emphasize interpretation — what does the derivative represent in this context, what does the integral calculate about this physical situation — not just symbolic computation. Application problems are the most challenging and most frequently misunderstood.

  • Limits: numerical, graphical, and analytic evaluation; one-sided limits; L’Hôpital’s Rule
  • Definition of the derivative and derivative as instantaneous rate of change
  • Differentiation: power, product, quotient, chain rules
  • Implicit differentiation and related rates
  • Curve sketching: first and second derivative tests, concavity
  • Optimization: setting up and solving constrained problems with derivative
  • Antiderivatives and indefinite integrals, u-substitution
  • Fundamental Theorem of Calculus (both parts)
  • Area between curves and volume of revolution

CPM Study Tools

Supplementary resources matched to the CPM curriculum structure. These tools bridge the gap between classroom activities and independent homework.

Video Walkthroughs

Step-by-step video explanations for complex problems in CC1 through Integrated Math III. Each video explicitly names the CPM strategy being applied and shows the table or diagram format required for full credit — not just the final answer path.

Available on Request

Algebra Tiles Diagrams

Hand-drawn and digitally rendered Algebra Tile area model diagrams for polynomial multiplication, factoring, and completing the square. Each diagram is labeled with tile notation consistent with the CPM eTool format your teacher expects.

Included in Solutions

Guess and Check Tables

Correctly structured Guess and Check tables with the column headers CPM specifies, the required minimum of three trial rows, and a final concluding sentence connecting the table result to the equation solution. Formatted exactly as your teacher will mark.

Included in Solutions

Math Help Pricing

Rates based on course level and deadline. The widget calculates your estimate in real time. No hidden fees at checkout.

Standard Rates

Pricing applies per problem set (a single homework assignment). All solutions include full worked steps, required diagrams and tables, and formatted notation. One revision round included. Urgent surcharges apply automatically in the quote calculator.

Middle School (CC1–CC3)From $12 / set
High School (Alg / Geo / Int)From $14 / set
Pre-CalculusFrom $16 / set
CPM CalculusFrom $18 / set
Urgent (3–6 hrs)+50% surcharge
Diagrams (Algebra Tiles, etc.)Included
One revision roundFree

Urgent Problem Sets

Homework due first period tomorrow? Standard sets of 10 to 20 problems are deliverable in 3 to 6 hours. More complex sets requiring extensive diagram work — multiple Algebra Tile setups, coordinate geometry constructions, or calculus graphs — need 12 to 24 hours for the solution quality to be worth submitting. We will tell you the realistic minimum at order time.

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Weekly Homework Discounts

Ordering homework help for multiple assignments per week? We offer discounted package rates for ongoing weekly subscriptions — particularly useful for students who need consistent support across an entire semester.

First Order −15% Weekly Package −20%

How to Get CPM Help

1

Upload Your Problems

Submit a photo, screenshot, or PDF of your CPM homework. Include the course name, chapter and lesson number, your teacher’s specific instructions about work documentation, and your deadline. The more context you provide, the more precisely the solution matches your rubric — particularly for Guess and Check and diagram-required problems where the work format is assessed separately from the answer.

2

Select Course Level

Choose your exact CPM course from the order form. This determines which tutor is assigned. A CC3 student is matched to a middle school CPM specialist; a Calculus student is matched to our physics and calculus experts. The match is based on your specific course, not on a general “difficulty” rating — because the same algebraic concept appears very differently in CC3 and Integrated Math II.

3

Receive CPM-Formatted Solutions

Get fully worked solutions that follow CPM conventions. Guess and Check tables are structured with the correct column format. Algebra Tile diagrams are drawn. Geometry proofs include named reasons for every step. Concluding sentences interpret the mathematical result in context. Nothing is missing that a teacher would mark as incomplete work.

4

Review and Request Clarification

Review the solutions before submitting. If any step is unclear, request a written explanation of that specific step. For students who want to understand the concept behind the answer, not just copy it, ask for an annotated explanation — the tutor will explain what CPM principle each step demonstrates and why that step follows from the previous one.

CPM Math Specialists

Each tutor is matched by course — not pulled from a generalist pool. CPM’s curriculum structure is specific enough that subject-matter expertise matters more than general math ability.

ET

Eric Tatua

Integrated Math · M.Eng

M.Eng. Handles Integrated Math I through III and Geometry. Expert in coordinate geometry, congruence proofs, and the algebra-geometry connections specific to the Integrated Math sequence. Familiar with CPM proof notation and two-column format requirements.

Benson Muthuri

Benson Muthuri

Statistics & CC3 · MBA

MBA with statistics specialization. Covers CC3, Integrated Math III statistics, and data analysis problems across all CPM courses. Handles bivariate data, statistical inference, probability models, and the statistics components of Integrated Math I–III.

Dr. Stephen Kanyi

Dr. Stephen Kanyi

Calculus & Pre-Calc · PhD

PhD Physical Sciences. Handles CPM Calculus and Pre-Calculus exclusively. Covers limits, all differentiation techniques, optimization, integration, and the FTC. Also handles related rates and applied calculus problems that require setting up models before differentiating.

MK

Dr. Michael Karimi

Algebra 1 & 2 · PhD

PhD Economics with heavy algebraic modeling background. Covers CPM Algebra 1 and Algebra 2. Expert in linear and quadratic functions, systems of equations, polynomial algebra, logarithms, and the function-based approach that CPM uses throughout both algebra courses.

Understanding CPM Methods

Practical guides for navigating the CPM approach — for students who want to solve problems independently and for parents who want to support without doing the work for their child.

Student Guide: Solving CPM Word Problems

CPM word problems are structured to develop mathematical modeling skills. The problem statement rarely tells you which strategy to use — that judgment is part of what you are being assessed on. This guide covers how to identify which strategy fits which problem type, how to structure your documentation for full credit, and how to interpret CPM’s “write an equation” instruction in context.

  • 1
    Read the problem and identify what quantity is unknown. Define your variable with a full sentence, not just a letter: “Let x = the number of hours worked” rather than just “x = hours.”
  • 2
    Determine which CPM strategy the problem structure calls for. If the problem asks you to find a value that satisfies a condition, Guess and Check is appropriate. If it describes a pattern over time, Make a Table and Look for a Pattern.
  • 3
    Document your strategy in the required format. A Guess and Check table needs column headers. A pattern problem needs a T-table and a rule statement. A geometric problem needs a labeled diagram drawn before calculations.
  • 4
    Write a concluding sentence that answers the original question in the context of the problem. “x = 14” is not a complete answer. “The worker completed 14 hours of overtime during the pay period” is.

Parent Guide: Supporting CPM Students at Home

CPM looks different from the math most parents learned. The methods are not simpler or harder — they are different, and understanding why they exist helps you support your student without undermining the learning approach. This guide explains the reasoning behind three CPM conventions that parents most commonly find confusing.

  • 1
    Why no worked examples? CPM lessons present problems before instruction intentionally. The exploration phase builds conceptual understanding before procedural practice. If you immediately show your child “how to do it,” you short-circuit that process. Instead, ask “what do you notice about the pattern?” rather than demonstrating a formula.
  • 2
    Why does the homework mix old topics? Spaced practice improves long-term retention over massed practice. The review problems are intentional and assessed. If your child cannot do the review problems, that signals a gap from an earlier chapter, not a problem with tonight’s assignment. Identify the specific earlier concept and address it.
  • 3
    Why does the format matter as much as the answer? CPM teaches mathematical communication alongside computation. The Guess and Check table, the concluding sentence, and the labeled diagram are assessed because mathematical writing is a skill being explicitly developed. A correct answer with no documented reasoning is incomplete in the CPM framework.
  • 4
    When to get help. If your student misses a key discovery lesson or falls behind in the spiraling content, gaps compound quickly. Getting help on the specific chapters where understanding broke down — rather than only on tonight’s homework — addresses the root problem rather than the symptom.

Student Results

Trustpilot 4.8
Sitejabber 4.9
“The Algebra Tiles diagram was drawn exactly the way my teacher expected — unit tiles, x-tiles, and the area model all labeled. My teacher commented that it was the best-documented factoring work she had seen that week.”
JS
Jason S.Integrated Math II
“I had no idea the Guess and Check table needed three trial rows and a concluding sentence. Eric showed me the correct structure and I went back and fixed my previous homework. My teacher noticed the improvement immediately.”
AL
Anna L.Core Connections 3

Frequently Asked Questions

Do you use CPM’s own strategies like Guess and Check? +

Yes. Our tutors use the six CPM problem-solving strategies exactly as documented in the curriculum: Guess and Check (with properly structured tables), Look for a Pattern (with T-tables and explicit rules), Make a Table, Draw a Diagram, Work Backward, and Use an Equation (with defined variables and concluding sentences). This matters because CPM teachers award partial or no credit for correct answers without the correct strategy documentation. A right number in the wrong format is an incomplete submission in a CPM classroom.

Can you create Algebra Tile area model diagrams? +

Yes. We produce fully labeled Algebra Tile diagrams showing unit tiles, x-tiles, and x²-tiles arranged in the area model format taught in the CPM curriculum and eTool. These are included in the solution when the lesson requires the visual representation — not just when you specifically request it. We also draw Equation Mat diagrams for zero-pair equation solving as used in CC2 and Algebra 1. If your teacher uses a specific digital format, let us know and we will match it.

Do you work from the CPM student textbook directly? +

Yes. When you upload your homework pages, we work from those problems, not from teacher edition answer keys. This ensures the solution process and notation are consistent with the student-facing curriculum — the same vocabulary, the same diagram conventions, and the same step-by-step approach your teacher saw modeled in class. We do not produce shortened teacher versions. We produce the full student work a teacher expects to see.

How does CPM’s spiraling curriculum affect homework solutions? +

CPM’s spaced practice means every homework set contains review problems from earlier chapters alongside current material. Our tutors recognize spaced review problems by course and chapter and solve them using the approach and notation from the chapter where the concept was originally introduced — not a more advanced or simplified method developed later in the course. This keeps your solution consistent with your earlier work and avoids the confusion of a solution style that does not match what you documented in the relevant earlier chapter.

What is the fastest delivery time for CPM problems? +

Standard problem sets of 10 to 20 problems can be delivered in 3 to 6 hours for urgent orders at the high school level. Calculus problem sets with integration applications and graphing typically require 12 to 24 hours to solve at the quality level worth submitting. CC1–CC3 sets, which involve more diagram work relative to algebraic complexity, can usually be completed in 3 to 4 hours. We will give you a realistic estimate at order time based on the specific problems you upload — not just the course label.

Can you help with Integrated Math when my school does not use the traditional track? +

Yes. CPM Integrated Math I, II, and III replaces the traditional Algebra 1 → Geometry → Algebra 2 sequence with a three-year integrated curriculum that combines algebra, geometry, and statistics within each course year. We cover all three courses as distinct entities and understand the exact content scope, spiraling structure, and notation conventions specific to each. Our tutors do not confuse Integrated Math content with the parallel traditional track content, which share some concepts but present them with different notation and sequencing.

Do you cover CPM Calculus and Pre-Calculus? +

Yes. Our calculus tutors cover the complete CPM Calculus Third Edition sequence: limits (numerical, graphical, and analytic), all differentiation rules, implicit differentiation, related rates, optimization, the Fundamental Theorem of Calculus, techniques of integration including u-substitution, and area and volume applications. Pre-Calculus support includes trigonometric functions and identities, polar and parametric equations, vectors, conic sections, and sequences and series. All solutions show the full work chain required for AP-style rubric credit.

Can parents use your service to understand how to help their children? +

Yes. Our annotated solutions explain not just the calculation steps but the CPM concept being applied at each step — what strategy is being used, why that strategy fits this problem structure, and what the step demonstrates about the mathematical concept. This lets a parent read the solution alongside their child and guide them through a similar problem by asking the right questions (“What do you notice about the pattern?” “What does each column in the table represent?”) rather than demonstrating a method the child is expected to derive independently.

What does a CPM Geometry two-column proof solution look like? +

CPM Geometry proofs are formatted as two-column proofs with Statements on the left and Reasons on the right. Each reason references the named theorem, postulate, or definition exactly as it appears in the CPM textbook — for example, “SAS Congruence Postulate,” “Definition of Angle Bisector,” or “Reflexive Property of Congruence.” We do not write paragraph proofs or flow proofs unless your assignment explicitly requests that format. Every statement in the proof is supported by a reason, and no step is skipped because it “seems obvious.” Missing reasons are a common source of lost points on CPM geometry assessments.

Can I get help with just one or two specific problems rather than a full set? +

Yes. You can submit just the problems you are stuck on — you do not need to send a full assignment. Single-problem help is particularly common for CPM challenge problems (starred problems in the student text), for spaced review problems that reference concepts from much earlier chapters, and for applied problems that require building a mathematical model before solving. These are typically the problems where students know the mechanical procedure but cannot connect it to the word problem structure. We price individual problems separately from full set orders.

CPM Solved. Every Step Shown.

Upload your problem set and get back solutions formatted exactly the way your teacher expects — with the tables, diagrams, and concluding sentences that earn full credit.

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