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A die is tossed. Find the odds against rolling a number greater than 1.?
The probability of rolling a number greater than 1 is 5/6.
What is the element of the sample space for a coin then rolling a die?
It is an ordered pair of the form (A, n) where A is the outcome of the tossed coin (H or T) and n is the outcome of the rolled die (1, 2, 3, 4, 5, 6).
Does the size of a coin affect the side the coin lands on?
No. However, if the diameter of the coin is comparable in magnitude to the height from which it is tossed, then it will affect the outcome. This could be relevant for oversized dummy coins - a quarter meter or so in width.
If two coins are tossed what is the possivle outcome?
The possible outcomes areHH, HT, TH and TT.
What are the odds if a coin is tossed 3 times and the out come is heads?
The answer depends on "the outcome is heads HOW MANY TIMES!"
A quarter is tossed 4 times in how many different orders can heads and tails be used?
21
When a quarter is tossed four times How many times are exactly three tails tossed?
Out of the 16 possible outcomes for a coin tossed four times, 4 of them result in 3 Tails & 1 Head. They are: TTTH, TTHT, THTT, and HTTT.
What is the probability a number cube with numbers from 1-6 is tossed and an even number greater than 4 lands face up?
There is only one even number over 4, which is 6, so when rolling the number cube, the chances of it coming up are 1/6.
One quarter one dime and six-side die are tossed. how many results are possible?
24
How many different combinations are possible is a coin is tossed once and a number cube is tossed twice?
The number of combinations - not to be confused with the number of permutations - is 2*21 = 42.
How many different combinations are possible if a number cube is tossed once and a coin is tossed twice?
7878
If a single die is tossed once find the probability that you roll an odd number?
A standard six-sided die has three odd numbers: 1, 3, and 5. Therefore, the probability of rolling an odd number is the number of favorable outcomes (3) divided by the total number of outcomes (6). This gives a probability of ( \frac{3}{6} ), which simplifies to ( \frac{1}{2} ). Thus, the probability of rolling an odd number is ( 0.5 ) or 50%.
