The short answer
Scan the equation with Socratic Solve and you get the solution written out line by line: which rule is applied, what it does to the equation, and how it leads to the next line, all in real rendered notation. It works for typed questions too, but the camera is faster for anything with fractions, exponents or matrices.
Example: what "with steps" actually looks like
Take a real exam question: given x = log₈(4y + 9), solve for y. An answer-only tool prints the result. A solver with steps shows the route:
- Rewrite the logarithm using the change-of-base formula: x = log(4y + 9) / log(8).
- Multiply both sides by log(8): x·log(8) = log(4y + 9).
- Exponentiate to undo the log: 10^(x·log 8) = 4y + 9.
- Isolate y: y = (10^(x·log 8) − 9) / 4.
Each of those moves is a rule you'll reuse on every log problem this semester. That's the point of steps: the answer expires with question 3(a); the method carries the whole topic.

Solve your equation, with the working
Download Socratic Solve free and scan your algebra homework now.
What algebra can it solve?
- Linear equations and inequalities: one variable or systems.
- Quadratics: factoring, completing the square, the quadratic formula.
- Functions: composition and evaluation, e.g. finding f(−2 − g(3)) given f(x) and g(x).
- Exponents and logarithms: solving, simplifying, change of base.
- Matrices and linear systems: determinants, inverses, augmented matrices, and "for what values of a and b…" consistency questions.
- Word problems: the AI sets up the equation from the sentences first, then solves it.
Stuck on the same step every time?
Scan a few problems from the same topic and compare the solutions. The repeated first move (isolate the variable, factor first, take the log of both sides) is the pattern your teacher wants you to internalize. Your History tab keeps them side by side; it's the cheapest tutoring session you'll ever have. When you think you've got it, verify your own answers on the next problem set instead of scanning first.
