The outcomes are: heads, tails, tails or tails, heads, tails or tails, tails, heads. You can see that there are 3 possible outcomes with exactly 1 head.
There are 210 total possible outcomes from flipping a coin 10 times.There is one possible outcome where there are 0 heads.There are 10 possible outcomes where there is 1 head.So there are 210 - 11 possible outcomes with at least 2 heads.(1013)
There are 32 possible outcomes. HHHHH, HHHHT, HHHTH, HHTHH, HTHHH, THHHH, HHHTT, HHTHT, HHTTH, HTHHT, HTHTH, HTTHH, THHHT, THHTH, THTHH, TTHHH, HHTTT, HTHTT, HTTHT, HTTTH, THHTT, THTHT, THTTH, TTHHT, TTHTH, TTTHH, HTTTT, THTTT, TTHTT, TTTHT, TTTTH, TTTTT.
Possible outcomes of a single dice are 6 ( 1,2,3,4,5,6) So if 5 such dices are rolled then the number of possible outcomes are 6 mulitiplied by 6 five times. 6x6x6x6x6x6=46656 possible outcomes.
24 or 16
Two times the number of outcomes of the spin - which is not specified in the question.
480
There are 26 = 64 possible outcomes.
16
3
1 over 16
When tossing a coin, there are two possible outcomes for each toss: heads (H) or tails (T). For three tosses, the total number of possible outcomes can be calculated using the formula (2^n), where (n) is the number of tosses. Thus, (2^3 = 8). Therefore, there are 8 possible outcomes when tossing a coin three times.
4 HH HT TH TT
To find the probability of getting exactly two heads when tossing a coin three times, we first determine the total number of possible outcomes, which is (2^3 = 8). The favorable outcomes for getting exactly two heads are: HHT, HTH, and THH, totaling 3 outcomes. Therefore, the probability of getting exactly two heads is ( \frac{3}{8} ).
There are 210 total possible outcomes from flipping a coin 10 times.There is one possible outcome where there are 0 heads.There are 10 possible outcomes where there is 1 head.So there are 210 - 11 possible outcomes with at least 2 heads.(1013)
Six times the number of different outcomes on the spinner.
Do you mean what are all the possible outcomes? Or what is the probability of a certain outcome? Need a little more information.
When tossing a coin 5 times, each toss has 2 possible outcomes: heads (H) or tails (T). Therefore, the total number of combinations is (2^5), which equals 32. In a tree diagram representing these combinations, each leaf corresponds to a unique sequence of outcomes, resulting in 32 leaves needed to represent all possible combinations.