a sample .... i think
you ether use a graph tree diagram or web diagram to answer the possible outcomes of the question possible outcomes meaning the number of outcomes the person will have in the probability or divide the number of favourable outcomes by the number of possible outcomes favorible outcomes meaning the number of outcomes all together
They are the product of the number of possible outcomes for each of the component events.
Yes, you divide the number of expected outcomes by the number of possible outcomes in order to determine probability.
To determine the number of leaves on a tree diagram representing all possible combinations of tossing a coin and drawing a card from a standard deck of cards, we first note that there are 2 possible outcomes when tossing a coin (heads or tails) and 52 possible outcomes when drawing a card. Therefore, the total number of combinations is 2 (coin outcomes) multiplied by 52 (card outcomes), resulting in 104 leaves on the tree diagram.
a sample .... i think
you ether use a graph tree diagram or web diagram to answer the possible outcomes of the question possible outcomes meaning the number of outcomes the person will have in the probability or divide the number of favourable outcomes by the number of possible outcomes favorible outcomes meaning the number of outcomes all together
They are the product of the number of possible outcomes for each of the component events.
Yes, you divide the number of expected outcomes by the number of possible outcomes in order to determine probability.
To determine the number of leaves on a tree diagram representing all possible combinations of tossing a coin and drawing a card from a standard deck of cards, we first note that there are 2 possible outcomes when tossing a coin (heads or tails) and 52 possible outcomes when drawing a card. Therefore, the total number of combinations is 2 (coin outcomes) multiplied by 52 (card outcomes), resulting in 104 leaves on the tree diagram.
The total number of possible outcomes of a compound event can be determined by multiplying the number of possible outcomes of each individual event. This is based on the fundamental principle of counting, which states that if one event can occur in (m) ways and a second event can occur independently in (n) ways, the two events together can occur in (m \times n) ways. This multiplication applies to any number of independent events, allowing for a systematic way to calculate the total outcomes for more complex scenarios.
Well you start with the first event, how many possibilities, draw a line down for each one, and state what event occurred. I.e. a heads or tails of a coin. Then from each of these outcomes, draw the possible outcomes from each of the first events reflecting the second events, i.e. HH, HT, TH, TT. Third outcome (third flip of a coin) would look like this. HHH, HHT, HTH, HTT, THH, THT, TTH, TTT
tree diagram
The number of outcomes depends on what the experiment is! If the variable of interest is the size, there are just three outcomes. If the variable of interest is price, then there is not enough information to determine the possible outcomes.
If you can enumerate the outcome space into equally likely events, then it is the number of outcomes that are favourable (in which the event occurs) divided by the total number of outcomes.
The number associated with positive charges in a nucleus of each atom determine the atomic number in a Bohr diagram.
To determine the probability of the event P(b and an even number), you need to know the total number of outcomes and how many of those outcomes satisfy both conditions: being 'b' and being an even number. If 'b' represents a specific event and you're working with a defined sample space, you would count the outcomes that meet both criteria and divide that by the total number of outcomes in the sample space. Without specific data or context, the exact probability cannot be calculated.