Learn one idea, see it worked through, then try a different example. This practice room supports the six-stage free poker course. Start with one skill; return for mixed practice after you have studied several.
There are six worked examples and 18 fixed questions, three per skill. Say your answer and reason before revealing the choices. Examples repeat after three mixed sets. These are fictional exercises in standard 52-card no-limit Texas hold’em, with enough counters for the stated actions. They teach mechanics and reasoning, not recommended betting lines.
Still learning which cards make a hand? Start with card basics and the hand-building lab. Select the strongest five cards yourself before returning to these decisions.
Choose one idea to practice
Each mixed set has one question per skill. There are three fixed sets, then the questions repeat. You can open an example when you need one.
Six skills, with one worked example and three questions each.
1. Count the additional call
Learn the idea and see a worked example
A call matches the current total wager. Subtract only what you already paid on this betting round. A payment on an earlier street does not pay a new bet.
Worked example: Blinds are 1/2. You posted the big blind of 2 and face a raise to 8 total.
Match 8 total after crediting the 2 already paid: 8 − 2 = 6 more. A raise to a total is different from adding that whole amount again.
A blind already paid
Blinds are 1/2. You posted the big blind of 2. The button raises to 9 total. You have enough counters to call; no one else changes the wager.
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
A call adds 7, bringing your contribution on this round to 9. This counts the price; it does not decide whether calling is good.
A. Nine is the total you must reach. Your 2 on this round already pays part of it.
B. Adding the posted blind to the total counts the forced post twice.
C. Yes. The current total is 9 and you already paid 2 on this round: 9 − 2 = 7.
A raise after your bet
On the flop, you bet 5. Your one opponent raises to 17 total on this round. You have enough counters to call.
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
The additional call is 17 − 5 = 12. Preflop contributions do not enter this subtraction. Choosing an action requires more than counting its price.
A. Seventeen is the opponent's total flop wager. Credit the 5 you already paid on the flop.
B. Yes. Match 17 after subtracting your 5 on this same round.
C. The raise is to 17 total, not by 17 on top of your bet of 5.
A new betting round
You paid 12 on the flop. On the turn, you have paid nothing yet and your opponent bets 6. You have enough counters to call.
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
Start the contribution count again on each street: 6 − 0 = 6 more on the turn. The pot still includes earlier payments.
A. Yes. You have paid zero on the turn, so the full new bet of 6 is owed.
B. The flop payment stays in the pot. It is not a credit against a turn wager.
C. The earlier 12 is already paid. It is not added to the new call amount.
2. Follow the action order
Learn the idea and see a worked example
At a six-player table, initial preflop action starts left of the big blind. After the flop, action starts with the first remaining player left of the button. A bet or raise can give a player another decision.
Worked example: At a six-player table, the first three players fold. The button is deciding. Both blinds remain.
After the button's initial action, the small blind and big blind still have initial decisions. Posting a forced blind did not use up their turns.
Before the button
Six seats in initial preflop order are: first seat, next seat, cutoff, button, small blind, big blind. The first two fold. You are the cutoff.
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
The button and both blinds still have initial decisions. This identifies the order without recommending a starting hand or an action.
A. The button also remains after the cutoff in this initial order.
B. Yes. All three seats follow the cutoff in the initial preflop order.
C. Folding removes those players from the hand. It does not remove the remaining players' decisions.
Two players remain
This hand began with six players. After preflop action, only the button and big blind remain. The flop has just been dealt and nobody has acted on it.
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
The big blind acts before the button on this flop. Two remaining players in a hand do not change the original button to someone else.
A. Yes. Among the remaining players, the big blind is first clockwise after the button.
B. The button is last in the initial postflop order here. Preflop and postflop starting points differ.
C. Hand strength does not determine action order, and the private hands are not known to each other.
A player gets another decision
Only the big blind and button remain. On the flop, the big blind checks, the button bets 3, and the big blind raises to 9 total. Both have counters remaining.
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
The button has another decision. Calling, folding or making a legal raise can be available; checking does not match the new wager.
A. An earlier action does not settle a later unmatched raise.
B. The raise gives the other remaining player a decision before the raiser acts again.
C. Yes. The button must now respond to the big blind's unmatched raise.
3. Separate a made hand and a draw
Learn the idea and see a worked example
Name the best hand you can make now. Then name a possible improvement separately. A flush needs five cards of one suit; four cards of that suit are not a completed flush.
Worked example: You hold T♥ 9♥. The flop is T♠ 6♥ 2♥.
Your private cards
Shared board
The two tens make a pair. There are four hearts available, so you also have a heart-flush draw. Your pair exists now; the possible flush does not.
Two features of one hand
These are your two private cards and the three shared flop cards.
Your private cards
Shared board
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
Your best five are Q-Q-J-8-3. The pair and the draw are separate facts. Neither establishes that you are ahead of an unknown opposing hand.
A. Yes. Your queen pairs the board's queen, and four hearts are available.
B. There are four hearts, not the five needed for a flush.
C. The two queens already form a pair, even though the hand can also improve.
A different flop
Use your two private cards with this flop.
Your private cards
Shared board
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
Your current made-hand category is high card. A possible club on a later street could improve it, but a draw is not a made flush or a guaranteed winner.
A. Only one ace is available to you. A high private card is not a pair by itself.
B. Your two clubs plus two on the board make four clubs, not five.
C. Yes. The five ranks are all different, and four clubs are available.
A paired starting hand
Use your two private cards with this flop.
Your private cards
Shared board
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
Three of a kind is available now. The king is a kicker, not a reason to discard the matching eight on the board.
A. Count the board's eight as well as your two private eights.
B. Yes. Your two eights and the board's eight make three of a kind.
C. Only two hearts are available, both on the board. Five are required.
4. Rebuild the best five on the river
Learn the idea and see a worked example
Choose the strongest five from your two private cards and the five shared cards. You may use zero, one or two private cards. Rebuild after each new card; your original hand label can become outdated.
Worked example: You hold Q♠ T♠. The board ends Q♣ 6♠ 2♠ 8♦ 3♥.
Your private cards
Shared board
The flush missed: only four spades are available. Your best five are Q-Q-T-8-6, a pair of queens. Missing one improvement did not erase the pair.
Two pairs on the board
The river is dealt. Use these seven available cards.
Your private cards
Shared board
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
Your pocket pair of nines is no longer one of the two pairs in your best five. One nine still supplies the kicker.
A. Kings and queens are a stronger two-pair combination than kings and nines.
B. Yes. Use the two higher board pairs and one nine as the kicker.
C. Only two kings are available. You cannot create a third one.
A shared five-card hand
The button holds the first private hand; the big blind shows the second. Compare both players on this completed board. There are no other players or side pots.
First private hand
Second private hand (shown)
Shared board
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
Both players have the same ace-high straight. Suits do not break this tie. Pot division and any odd counter follow the room's procedures; there is no sole winner of this showdown.
A. A pair cannot improve on the board's ace-high straight.
B. Neither private hand improves on the same five-card straight available to both.
C. Yes. Both best hands are A-K-Q-J-T, with zero private cards used.
One private card matters
Choose from your two private cards and this completed board.
Your private cards
Shared board
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
Five hearts are now available. Count the cards you actually have, rather than carrying the earlier description of a draw into the river.
A. Yes. Your ace of hearts joins four hearts on the board; your jack does not play.
B. Hold'em permits using one private card. It does not require two private cards in the final five.
C. These available ranks do not form five consecutive ranks.
5. Separate facts and possible hands
Learn the idea and see a worked example
Known cards cannot also be in an opponent's hand. An action is an observation; the hidden cards and how often the opponent takes that action with each hand remain assumptions.
Worked example: You hold A♠ Q♦ and the flop is J♥ 7♣ 2♦. Your opponent checks.
Your private cards
Shared board
The opponent cannot hold A♠ T♦ because you already have that exact ace. A check does not reveal the other cards or prove weakness. Other physically legal hands remain possible.
Remove what is already known
Your opponent checks. Consider only which exact private cards are physically possible, not how likely they are.
Your private cards
Shared board
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
Remove the five known cards before listing possible opposing holdings. A check does not eliminate the physically possible pair of queens.
A. Your own king of spades cannot also be in the opponent's hand.
B. The queen of hearts is already on the board.
C. Yes. Neither exact card is in your hand or on the board. Possible does not mean likely.
Read an observed action
Your one opponent checks on this flop. No other information about that player is supplied.
Your private cards
Shared board
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
A range description separates known cards, legal possibilities and an assumption about frequencies. This scene supplies no measured frequency model.
A. Yes. That describes the action without turning an assumption into a fact.
B. A check does not show the hidden cards or rule out every legal ace.
C. Physical possibility does not supply a frequency for each hand.
One revealed ending
In one fictional river hand, an opponent bets, is called and reveals a bluff. No previous hands or population data are supplied.
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
Record the observation separately from a frequency claim. Reviewing a decision still requires its earlier information and alternatives.
A. One example is not a count of all the player's river bets.
B. Yes. One reveal establishes this ending, not a reliable frequency for future decisions.
C. This ending does not reconstruct the information or alternatives available in other decisions.
6. Name the purpose of a bet
Learn the idea and see a worked example
A value argument names worse hands that might call. A bluff argument names better hands that might fold. Compare a bet with checking when checking is available, and distinguish a supplied response pattern from evidence about real players.
Worked example: A fictional river model says a worse pair will call your proposed bet. You are trying to get paid by that worse hand.
That is a value argument. It identifies a response from a worse hand. It still does not establish a best bet size or prove betting is better than every alternative.
A supplied response
Nothing is owed on the river. In a hypothetical response model, some worse pairs call your proposed bet and no better hand folds. Your stated aim is to get called by those worse pairs.
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
The value argument names worse hands that pay. The scene supplies a hypothetical response, not an observed tendency of actual opponents.
A. The supplied model says no better hand folds. That is not the response named in your aim.
B. Yes. The proposed reason is getting paid by worse hands, not a proof of an optimal bet.
C. A hand label alone does not compare checking, sizing or the assumed responses.
A different desired response
On the river, your draw has missed. Nothing is owed. Your proposed bet is intended to make an opponent fold a better made hand. Whether they will do so often enough is not supplied.
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
You can name the purpose without inventing a fold frequency. This does not establish that the bluff is good or supply a recommended action.
A. Yes. The desired response is a fold from a hand that currently beats yours.
B. The stated target is a better hand folding, not a worse hand calling.
C. A possible fold does not establish its frequency or compare the bet with checking.
Winning after a bet
In one fictional hand, your river bet makes the opponent fold and you receive the pot. The opponent's hidden cards and response frequencies are not supplied.
Compare your own explanation with the answer panel below.
Explanation and the exact lesson to revisit
Separate an observed result from the reason for an action. A useful review names what response was needed and what was known before the result.
A. The observed fold does not reveal all of the opponent's possible responses.
B. One ending does not supply the comparison with checking or the full set of possible outcomes.
C. Yes. The result is known. The value of the decision against alternatives still needs analysis.
Choose what to revisit
Use these notes about this visit to pick one idea to explain again later. A matching choice still needs a reason in your own words.
Keep one gap and its lesson link on your private study card. The beginner checkpoint offers separate situations to try later.
Use a changed situation, then return later
Keep one mistake and its lesson link on the private study card. At your next study visit, explain that idea before looking at an example. Then try a different mixed set or the beginner checkpoint, which has separate questions and changed retries.
These short questions sample six ideas. Their answers are not a grade for the full course, a measure of profitable play or a qualification to play for money. Answers and review notes stay in this tab and disappear when it reloads. The practice script does not send or save them. Ordinary site pageviews are described in the privacy notice.
Teaching approach and references
The IES learning and study practice guide recommends alternating worked examples and independent attempts, asking for explanations and revisiting material after a delay. Those general findings inform this design; they do not validate this course, these questions or a particular poker-study schedule.
Mechanics were checked October 15, 2026 against PokerStars’ Hold’em rules and hand rankings. External publishers may advertise gambling. Every example here is original and fictional, not a recorded Nolan hand or a solver output. Prepared with AI assistance.