Stop getting answers. Start understanding.

Derive is an AI tutor that teaches you step by step, not a chatbot that does your homework.

No credit card required. Takes 30 seconds.

You already know how this goes. You screenshot a problem, paste it into ChatGPT, and get the answer in three seconds. You copy it down. Assignment done. Full marks.

Then the midterm comes and you can't solve a single question. Because you never actually learned it. You just learned how to copy.

Every AI tool on the market is built to give you the answer as fast as possible. None of them are built to make sure you understand.

What Derive is not

Derive doesn't solve homework for you. It teaches you to solve it yourself.

If you want instant answers, ChatGPT is free. Derive is for students who want to actually understand.

What Derive does differently

Derive doesn't give you the answer. It makes you work for it.

When you upload a problem, Derive asks what you already know. It breaks the problem into steps. It guides you through each one, checking that you actually understand before moving on. If you're stuck, it explains the concept a different way. If you're missing a foundation (like you're trying to do derivatives but you never really got the chain rule), it catches that and fills the gap first.

Upload your course materials (lecture notes, syllabi, assignment sheets) and Derive teaches using your professor's notation, terminology, and conventions. Not generic textbook explanations.

When you finally arrive at the answer, you got there yourself. That's the difference between a grade and an education.

This is what learning with Derive looks like

I need to find

\int 2x \cos(x^2)\, dx

. Can you solve this for me?

I'm not going to solve it for you. But I'll help you work through it yourself. First: when you look at

2x \cos(x^2)

, does the structure remind you of any integration technique? What do you notice about the relationship between

2x

and

x^2

Hmm,

2x

is the derivative of

x^2

. So maybe u-substitution?

Exactly right. You spotted that

2x

is the derivative of

x^2

, which is the key insight. Now try it: if you let

u = x^2

, what does

du

equal, and what does the integral become in terms of

u

du = 2x\, dx

, so the integral becomes

\int \cos(u)\, du

... which is

\sin(u) + C

. So it's

\sin(x^2) + C

That's exactly right. And you worked through every step yourself. You recognized the chain rule pattern, chose the right substitution, and carried it through cleanly. That's u-substitution, and now you actually understand it.

Calculus

Try it yourself

How it works

1. Add your courses.

Create a workspace for each class. Upload your lecture notes, slides, and assignments.

2. Start a conversation.

Ask about a problem, a concept, anything you're stuck on. Derive guides you through it step by step.

3. Make it stick.

When you work through something and finally get it, hit “Generate Notes.” Derive creates personalized study notes based on what you specifically struggled with. Not generic summaries. Notes you'll actually use.

Start learning for free

Who this is for

Universities are designed for a very specific type of student. The kind who sits in a lecture, takes notes, reviews them once, and gets it. That works for maybe 5% of people.

This is for the other 95%.

If you're someone who genuinely wants to learn but lectures aren't enough. If you've ever thought “I'm just not smart enough for this” when the real problem was that nobody taught it in a way that clicked for you. If you're tired of choosing between copying AI answers and struggling alone.

Your notes, based on what you actually struggled with

Generated study notes

From your session on definite integrals with substitution

Key mistake: Forgetting that C cancels in definite integrals

When evaluating a definite integral, you don't need the + C. The constant of integration cancels when you subtract F(a) from F(b). You were adding it out of habit from indefinite integrals. That's a common trap.

Sign error during substitution

When you substituted $u = 1 - x$ , you forgot that $du = -dx$ , which flips the sign of the entire integral. You caught it on the second pass. Next time, write out $du$ explicitly before substituting to avoid this.

Takeaway: Always check substitution with negative values

When your limits of integration involve negative numbers or when the substitution introduces a negative, pause and verify the sign. Plug the original limits into u to get the new limits. Don't guess.

Calculus

Not generic summaries. Notes built from your specific mistakes and breakthroughs.

Free

10 messages per day. No credit card. Full access to the platform. See for yourself how it works.

AI-guided tutoring
Course material upload
Personalized study notes

Derive Pro: $20/month

2,000 messages per month. Enough to work through full problem sets and study for exams without rationing questions.

2,000 messages per month
Everything in Free
All future features included

Cancel anytime in your account settings.

A private tutor costs $40–80/hour. Derive Pro is $20/month.

Derive turns “I copied the answer” into “I figured it out myself.” If that's the student you want to be, this is built for you.

Start learning for free

No credit card required. Takes 30 seconds.