Start with the assignment and your attempt
A tutor needs both the problem and your current thinking. “I chose active transport because a membrane protein is mentioned” is more informative than “help with biology.” It exposes a rule you are applying, so the response can test that rule against the conditions. Include your subject, level and any terminology your class requires.
If you have not started, say what is preventing the first move: an unfamiliar term, unclear instruction or choice between two methods. Include the original wording. A request about “concentration” could mean a definition, a molarity calculation or a membrane-transport comparison; the task establishes which.
Choose a hint when you want to keep working
For 5x + 2 = 22, a full solution may reveal more than you need. Ask: “Give me one clue about what to undo first, without the final value of x.” Then try the subtraction yourself. You can send back 5x = 20 and ask whether the transition preserves equality.
A hint should address the obstacle and leave an action for you. If it is too vague, name the choice: “Should I undo the addition or multiplication first, and what would each move achieve?” Asking a narrower follow-up helps without restarting the entire problem.
Use a follow-up that changes the explanation
If a definition repeats the words you did not understand, request a contrast or a concrete case. For the transport example, ask for a table comparing direction, energy and protein involvement. That representation can reveal why the presence of a protein was an insufficient clue.
Other useful follow-ups are “What assumption makes that conclusion valid?”, “Show a smaller example using the same idea,” and “Which detail in my question rules out the other method?” Choose the follow-up from the gap in the reply. “Explain more” alone does not identify what should change.
Use feedback to repair your own working
A check request is different from a request to solve. Supply the original task and your lines of working, then ask for the first mismatch. In 2(x + 4) = 18 → 2x + 4 = 18 → x = 7, the initial expansion is wrong even though the later arithmetic follows from it. Repair the expansion to 2x + 8 before continuing.
For a paragraph, ask which claim lacks support and supply the assigned passage. For a graph, include both axes, units and the interval. Feedback should inspect what you provided; a confident reply that relies on absent data needs a further check.
End the conversation with an independent attempt
Use a fresh task to see what the explanation changed. After comparing transport processes, classify a new case by direction and energy before reading the answer. After correcting an equation, change the coefficient or sign. The new attempt should test the same decision with enough variation to avoid recalling one finished answer.
When the remaining difficulty is a line in a solution, the step-by-step guide examines transformations. When a concept needs several representations, Lesson Studio offers a fuller lesson route. Use the tutor conversation to name the gap, then choose the amount of explanation it needs.
