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A coin is tossed 2 times what are the number of possible outcomes?

There are 4 possible outcomes. There are 2 outcomes (heads or tails) on the first toss and 2 on the second toss. The possibilities are HH, TT, HT and TH.


If you toss a penny a nickel and a quarter and a dime how many possible outcomes?

Each coin has two possible outcomes, either Heads or Tails. Then the number of outcomes when all 4 coins are tossed is, 2 x 2 x 2 x 2 = 16.


Toss a coin 4 times how many possible outcomes are there?

2^4 = 16


How many outcomes are possible for one spin and one toss?

For one spin of a fair spinner (assuming it has a certain number of equally spaced sections, such as 4) and one toss of a coin, the total number of outcomes can be calculated by multiplying the number of outcomes for each event. If the spinner has 4 sections, there are 4 outcomes from the spin and 2 outcomes from the coin toss (heads or tails). Therefore, the total number of outcomes is 4 (from the spinner) multiplied by 2 (from the coin), resulting in 8 possible outcomes.


If you toss 2 coins one time how many out comes are there?

4 outcomes because you have 2 coins and you multipy that by the 2 sides 2 X 2 = 4


Four coins are tossed. How many outcomes are possible?

8 outcomes are possible in this situtation. You just have to multiply 4 by 2 to get the answer.


What is the number of possible outcomes when tossing 4 coins at once?

When tossing 4 coins at once, each coin has 2 possible outcomes: heads (H) or tails (T). Therefore, the total number of possible outcomes can be calculated as (2^4), which equals 16. This means there are 16 different combinations of heads and tails when tossing 4 coins.


How many possible outcomes are in the sample space for the event first toss a coin then shoot a basket?

4


Which expression would you use to find the number of outcomes for flipping 4 coins?

To find the number of outcomes for flipping 4 coins, you can use the expression (2^n), where (n) is the number of coins. In this case, since (n = 4), the expression becomes (2^4). This simplifies to 16, meaning there are 16 possible outcomes when flipping 4 coins.


How many possible outcomes ar in the sample space for the event first toss a coin then shoot a basket?

4


What is the fundamental counting principal of tossing 4 coins?

For each of the coins, in order, you have two possible outcomes so that there are 2*2*2*2 = 16 outcomes in all.


What is the probability of getting two heads when you toss two coins?

If you toss the coins once only, it is 1/4.