As the number of trials increase or the objects selected in the example, the shape of the binomial distribution curve on a graph becomes more symmetric and bell-shaped. This states that the distribution approximates a normal distribution as the number of trials increases, seen while experimenting the marble drawing game. The shape of the binomial distribution does change with different probabilities of a successful trial in becoming more skewed or concentrated. If the chances of the event are closer to 0, the chart will form steeper slope alongside a lower chance of winning in the context of the game. In a hypergeometric distribution, when there are more marbles in the bag and greater marbles selected, the distribution becomes more symmetric and expands into a normal curve as the quantity of marbles grows. If additional green marbles are introduced the decline towards zero becomes less gradual. Whereas, if there are fewer green marbles within the bag the drop towards zero becomes more abrupt. The graphs look alike in their shape but when we use substitutions in the binomial distribution we can make the x and y graphs notable. This happens because the binomial graphs use replacement which can push the x and y axis' graphs to higher positions. paraphrae this