42. There are 12 face cards but the King of Diamonds, Jack of Hearts and Jack of Spades only have one eye, drawn in profile. Remember that each face card has a "top" and "bottom" image to make for 42 (and not 21). This question does not consider jokers or the designs on the backs of the cards.
In total there where sixteen members that have been playing in the music group The Chiorboys. Some off them past away, other just stopped playing, but a few still keep the group alive.
there are 128 stereoisomers of cholesteol . from the formula 2^n where n is the total number of chiral centers. As for cholesterol, there are 8 stereocenters therefore 2^8= 128
From 1950 to 2008 would be about 49 years. There are 365 days in a year, so that would be 17, 885 days. If 1000 songs were recorded around the world each day, the total number of songs recorded since 1950 would be 17,885,000. This is only an estimate, of course.
It comes to about 16,000 songs by generous estimates....in about 20 different languages in nearly two decades of his singing career...
They made the Games have twice the actual number of tributes. So instead of 24 total, there were 48 total. 4 from each district, 2 boys and 2 girls
there are 48 eyes
In a standard deck of 52 playing cards, there are 13 spades. Therefore, the probability of drawing a spade from the deck is the number of spades divided by the total number of cards, which is 13 out of 52. This simplifies to a probability of 1/4, or 25%.
1-14 stupid, seriously, how stupid are you?
In a standard deck of 52 playing cards, there are 13 hearts. To find the probability of picking a heart card, you divide the number of heart cards by the total number of cards. Therefore, the probability is 13/52, which simplifies to 1/4 or 25%.
A standard deck of playing cards has 52 cards, including 4 kings and 4 jacks. Therefore, there are a total of 8 favorable outcomes (4 kings + 4 jacks). The probability of picking a king or a jack is the number of favorable outcomes divided by the total number of cards, which is 8 out of 52. This simplifies to a probability of 2/13, or approximately 15.38%.
There are eight (8) black pawns and eight (8) white pawns on a chessboard at the start of a game (for a total of 16 pawns).There are 13 Clubs in a standard deck of cards.16 - 13 = 3
A standard deck of 52 playing cards has a total of 52 factorial combinations, denoted as 52!. This number is approximately 8.06 x 10^67, which reflects the vast number of possible arrangements of the cards. To put it in perspective, this is far greater than the number of atoms in the observable universe.
In a standard deck of 52 playing cards, there are 4 aces. Therefore, the number of cards that are not aces is 52 - 4 = 48. The probability of drawing a card that is not an ace is the number of non-ace cards divided by the total number of cards, which is 48/52 or 12/13. Thus, the probability of not drawing an ace is approximately 0.923 or 92.3%.
A standard deck of playing cards contains a total of 52 cards, with each card featuring a varying number of dots (pips) depending on its rank. The ranks from Ace to 10 have 1 to 10 dots respectively, while face cards (Jack, Queen, King) do not have dots. If we calculate the total number of dots from the numbered cards only (1 to 10 in each of the four suits), there are 220 dots in total.
In a standard deck of 52 playing cards, there are 4 jacks (one from each suit: hearts, diamonds, clubs, and spades). The probability of picking a jack from the deck is therefore the number of jacks divided by the total number of cards, which is 4/52. Simplifying this fraction gives a probability of 1/13, or approximately 7.69%.
In a standard deck of 52 playing cards, there are 13 clubs. The probability of being dealt a club is calculated by dividing the number of clubs by the total number of cards. Thus, the probability is 13/52, which simplifies to 1/4 or 25%.
In a standard deck of 52 playing cards, there are four cards each for the numbers 6, 7, 8, and 9. This means there are a total of 16 cards (4 for each number) that fall within the range of 6 through 9. The probability of drawing one of these cards is the number of favorable outcomes divided by the total number of outcomes, which is ( \frac{16}{52} ) or simplified, ( \frac{4}{13} ).