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You have 5 dice from a board game. All 5 dice are 6 sided and fair. What is the probability that you can roll the dice just once and get all 5 dice to have the same number on top
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Asked 7/27/2009 4:43:42 PM
Updated 75 days ago|9/24/2025 9:49:02 AM
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Total possible outcomes:
Each die has 6 sides, so for 5 dice the total number of outcomes is:
6^5 = 7776
Favorable outcomes:
For all dice to show the same number:
- Choose 1 number out of 6 (e.g., all 1s, all 2s, etc.).
- There is only 1 way for all 5 dice to show that number once chosen.
So, favorable outcomes = 6
Probability:
P = 6 / 7776 = 1 / 1296
The probability is 1/1296 (about 0.00077 or 0.077%).
Added 75 days ago|9/24/2025 9:49:02 AM
This answer has been confirmed as correct and helpful.
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Questions asked by the same visitor
A water main bursts, flooding three rooms. Each room is 14 feet long by 11 feet wide by 8 feet high. the rooms are each filled to a depth of 4 feet. What is the volume of water that is flooding this area.
Weegy: 616 units cubed. User: i'm sorry I maent to click on good thank you Weegy: Okay (More)
Question
Expert Answered
Updated 9/29/2023 10:48:18 AM
1 Answer/Comment
Volume of one room = Length × Width × Height
Volume of one room = 14 ft × 11 ft × 8 ft
Volume of one room = 1232 ft³
Total volume of water flooding the area = Volume of one room × Number of rooms
Total volume of water flooding the area = 1232 ft³ × 3
Total volume of water flooding the area = 3696 ft³
Added 9/29/2023 10:48:18 AM
This answer has been confirmed as correct and helpful.
A 91 pound iron ignot is melted and extruded as a pentagonal bar with a cross sectional area of 5 square inches. If each cubic inch of iron weighs 0.28 pounds how long is the extruded bar
Weegy: The answer is 280 units cubed. (More)
Question
Expert Answered
Updated 9/29/2023 10:50:21 AM
1 Answer/Comment
Volume = Weight / Weight per cubic inch
Volume = 91 pounds / 0.28 pounds per cubic inch
Volume 325 cubic inches
Length = Volume / Cross-sectional area
Length = 325 cubic inches / 5 square inches
Length 65 inches
Added 9/29/2023 10:50:21 AM
This answer has been confirmed as correct and helpful.
What is the probability that if you draw 2 socks at random from your drawer they will both be red? your drawer contains 2 pair of black sock, 3 pair of red socks, 4 pair of white socks and 1 pair of gray socks
Weegy: 15 User: What is the probability that if you draw 2 socks at random from your drawer the first will be white and the second will be black? Your drawer contains 2 pair of black socks, 3 pair of red socks, 4 pair of white socks and 1 pair of gray socks (More)
Question
Expert Answered
Updated 75 days ago|9/24/2025 9:50:13 AM
1 Answer/Comment
Count total socks
- Black: 2 pairs = 4 socks
- Red: 3 pairs = 6 socks
- White: 4 pairs = 8 socks
- Gray: 1 pair = 2 socks
Total = 4 + 6 + 8 + 2 = 20 socks
Probability (first sock white)
Number of white socks = 8
P(first white) = 8/20 = 2/5
Probability (second sock black, given first was white)
After taking 1 white sock, remaining socks = 19
Number of black socks still = 4
P(second black | first white) = 4/19
Multiply probabilities
P(first white AND second black) = (8/20) × (4/19)
= 32/380
= 16/190
= 8/95
The probability is 8/95 (= 0.0842 or 8.4%).
Added 75 days ago|9/24/2025 9:50:13 AM
This answer has been confirmed as correct and helpful.
What is the probability that you flip a coin and get a heads up, draw a card from a standard poker deck and get an ace, and roll 2 dice and get a sum of either 7 or 11?
Weegy: For the coin, the probability is 50%. 5% chance for the card desk and the dice, 16% chance for the dice. (More)
Question
Expert Answered
Updated 7/20/2023 12:12:20 AM
1 Answer/Comment
Solution:
1. Flipping a coin and getting heads:
Assuming the coin is fair (unbiased), the probability of getting heads is 1/2.

2. Drawing an ace from a standard poker deck:
In a standard deck of 52 cards, there are 4 aces. So, the probability of drawing an ace is 4/52, which simplifies to 1/13.

3. Rolling 2 dice and getting a sum of either 7 or 11:
To get a sum of 7, there are 6 possible combinations of dice rolls: (1, 6), (2, 5), (3, 4), (4, 3), (5, 2), and (6, 1). To get a sum of 11, there are 2 possible combinations: (5, 6) and (6, 5).

The total number of possible outcomes when rolling 2 dice is 6 * 6 = 36.

So, the probability of getting a sum of 7 is 6/36, which simplifies to 1/6.
The probability of getting a sum of 11 is 2/36, which simplifies to 1/18.

Now, let's calculate the overall probability by multiplying the individual probabilities:

Probability = Probability of heads * Probability of drawing an ace * Probability of getting a sum of 7 or 11
Probability = (1/2) * (1/13) * (1/6 + 1/18)
Probability = (1/2) * (1/13) * (4/18)
Probability = (1/2) * (1/13) * (2/9)
Probability = 1/117

So, the probability of flipping a coin and getting heads, drawing an ace from a standard poker deck, and rolling 2 dice and getting a sum of either 7 or 11 is 1/117 or approximately 0.0085 (rounded to four decimal places).
Added 7/20/2023 12:12:20 AM
This answer has been confirmed as correct and helpful.
Victoria is moving an iron pyramid with an octagonal base. the pyramid is 18 inches high and it's base has an area of 13.5 square inches. If each cubic inch of iron weighs 0.28 pounds how much does the pyramid weigh
Weegy: You need first to calculate the volume of the pyramid. Do you have the formula ? User: it is one third times base times height Weegy: Ok so do you multiply the volume by the density and you get the weight of the pyramid ! that's it ! User: so what do you multiply by what Weegy: the density by the volume of the pyramid. Watch out for the units ! User: yes but I still don't know the answer Weegy: 2.21 pounds User: thank you Weegy: You're welcome [smile] (More)
Question
Expert Answered
Updated 11/3/2023 2:10:54 PM
1 Answer/Comment
Victoria is moving an iron pyramid with an octagonal base. the pyramid is 18 inches high and it's base has an area of 13.5 square inches. If each cubic inch of iron weighs 0.28 pounds the pyramid weigh 22.68 pounds.


Added 11/3/2023 2:10:54 PM
This answer has been confirmed as correct and helpful.
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