25 cent and 10 cent and 1 cent
There are 39 possible combinations to obtain $0.49. See the image below with the complete list of possible combinations.
there are 50 possible combinations that we found.
There are 36 possible combinations.
To make 95 cents, you can use various combinations of coins. A common combination is three quarters (75 cents), two dimes (20 cents), and one nickel (5 cents), totaling 95 cents with six coins. Other combinations are also possible, depending on the types of coins used.
36*36*36*36*36*36
25 cent and 10 cent and 1 cent
There are 39 possible combinations to obtain $0.49. See the image below with the complete list of possible combinations.
There are 36 possible characters (26 letters + 10 numbers) that can be used in each position of the 11-digit combination. Therefore, the total number of possible combinations is 36^11, which is approximately 7.52 x 10^17. This means there are over 750 quadrillion possible 11-digit combinations of letters A-Z and numbers 0-9 when combined.
there are 50 possible combinations that we found.
Oh, isn't that a lovely question! Let's see, to make 36 cents, you can use different combinations of coins like quarters, dimes, nickels, and pennies. There are several ways to do this, and it's like creating a beautiful painting with different colors and textures. Just remember, there's no right or wrong way to make 36 cents with coins, so have fun exploring all the possibilities!
It is 1/36 since each outcome is equally likely.
There are 36 possible combinations.
Each outcome is equally likely and so the probability of each outcome is 1/36.
To make 95 cents, you can use various combinations of coins. A common combination is three quarters (75 cents), two dimes (20 cents), and one nickel (5 cents), totaling 95 cents with six coins. Other combinations are also possible, depending on the types of coins used.
6X6=36
The chance is 1/36. (There are 36 possible combinations for two 6-sided dice, but only 18 separate combinations when the dice are not considered seperately.)