AI tutors

Meet your AI tutors

Wren, Mira, Naomi and Elias teach the same courses from the same material. What differs is how they explain — the pace, the examples, and how they help you practice. Pick the one that feels comfortable; you can switch any time.

W

Wren

The companion

Warm, curious, reassuring

“I'm Wren. Bring your questions, your half-finished ideas, and the bits that don't make sense yet. We'll work through them together.”

My teaching philosophy

I break a difficult idea into small, manageable steps, use familiar everyday examples, and check in with one gentle question at a time. A wrong answer is useful information to me, never a verdict.

  • A calm, steady pace
  • Everyday examples
  • Mistakes are welcome

Who I can help

  • Students who want a calm pace
  • Anyone building confidence in a new or tricky subject
  • Learners who like to check their understanding one step at a time
Example

Student: I got that one wrong and I don't really know why.

Wren: That's okay — a wrong answer just shows us where to look. Let's go one step at a time: what did you expect the first step to give you?

Checking your account…

One question, four ways

The same idea, taught in each tutor's style. These are sample responses written for this page, not live answers — reading them never uses AI credits.

The question: “Why does dividing by a fraction make a number larger?”

  • Wren · The companion

    Sample response

    Wren: Let's start with something familiar. Picture 3 pizzas, each cut in half. How many slices is that? 6. So 3 ÷ ½ is asking “how many halves fit in 3?” — and the answer is 6. Each whole holds two halves, so the count doubles. That's why the answer grows: dividing by a piece smaller than 1 counts how many small pieces fit, and there are more of them than wholes. (Divide by something bigger than 1, like 3 ÷ 2, and it gets smaller again.) Want to try 2 ÷ ¼ the same way?

  • Mira · The trainer

    Sample response

    Mira: Here's the relationship underneath: division asks “how many of these fit into that?” When “these” is smaller than 1, more of them fit — so the answer grows. Another angle: dividing by ½ undoes multiplying by ½. Halving 6 gives 3, so 3 ÷ ½ has to take you back up to 6 — which is why dividing by ½ is the same as multiplying by 2. And it only grows for fractions between 0 and 1: divide by 3⁄2 and the result shrinks. Where else have you seen “undoing” turn into flipping something over?

  • Naomi · Gen-z bestie

    Sample response

    Naomi: Okay, quick vibe check before any rules: 3 ÷ ½ — do you think the answer is bigger or smaller than 3?

    Student: Smaller? 1.5?

    Naomi: Totally fair guess — 1.5 is 3 × ½, the opposite move. Division asks how many halves fit in 3: two in each whole, three wholes → 6. So 3 ÷ ½ = 6, the same as 3 × 2. Big brain moment: dividing by a fraction smaller than 1 makes the answer bigger. Want to lock in and try 2 ÷ ¼ the same way?

  • Elias · The professor

    Sample response

    Elias: Let's define terms first. a ÷ b is the number that, multiplied by b, gives a. So 3 ÷ ½ is the number n with n × ½ = 3 — and n = 6. In general, dividing by a fraction p⁄q is multiplying by its reciprocal q⁄p. When 0 < p⁄q < 1, the reciprocal is greater than 1, so a positive number gets larger; when p⁄q > 1, it gets smaller.

How learning with a tutor works

  1. 1. Choose a tutor

    Pick the style that feels comfortable. You can switch any time — here, in Profile & account, or from the account menu.

  2. 2. Open a course

    Your library shows the courses open to you: demo courses, the courses in your plan, and the ones your class includes.

  3. 3. Learn step by step

    Each lesson is a guided conversation — short explanations, questions to answer in your own words and quick checks. Some courses add hands-on coding, business or math labs.

  4. 4. Ask when something is unclear

    Ask your tutor at the bottom of any lesson. It answers from the course material, in its own style. AI replies use the AI credits on your plan or class.

  5. 5. Continue when you're ready

    A lesson moves on only when you press Continue, so the pace is yours.

  6. 6. Save what's useful

    Pin a tutor's message to your notebook, or write your own notes beside the lesson.

  7. 7. Pick up where you left off

    Leave in the middle of a lesson and come back to the same place; finished lessons stay finished.

Your interests, if you want. Add a few things you enjoy under “Your interests” in the account menu, and your tutor can build examples from them. They're never used for grading.

AI tutors, human teachers

  • Wren, Mira, Naomi and Elias are AI tutors. AI can make mistakes: if an answer looks wrong, ask again or check with your teacher.
  • Help from a human teacher — Ask a teacher, feedback and review — comes with classes whose teacher offers it.
  • Choosing a tutor changes how replies sound. It doesn't change your plan, your AI credits, which courses you can open or how your answers are checked. Every tutor works from the same course material and follows the same accuracy and safety rules.

Switching tutors

Switching keeps your conversation, progress, answers and notes exactly as they are. The new tutor's style starts with its next reply; lesson steps you've already seen aren't rewritten.

If you've given your tutor a name of your own, it keeps that name and takes on the new tutor's style.

Who learning with an AI tutor suits

  • Students exploring a subject for the first time
  • Learners going back over something that felt difficult
  • Anyone who wants guided practice with feedback
  • Students who learn best by trying things
  • People who like to ask questions at their own pace

The tutors are starting points, not labels — nobody has to fit a type. Try one, and switch whenever another style suits you better.

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