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The cast of Chistaja proba - 2011 includes: Andrey Zibrov
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The cast of Vysokaya proba - 1983 includes: Irina Gubanova Tatiana Lavrentieva Evgeniy Menshov Ada Rogovtseva Aleksandr Samoylov Valeri Zakharyev
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LOLGASMS
Launch Date
The satellite, PROBA-2 was launched on the 2nd of November in 2009
Mass of satellite
The PROBA-2 satellite has a mass of 130 kilograms
Time to orbit the Earth
There is no exact time that could be found but it's known that the PROBA-2 approximately 14.5 times a day.
Purpose and use of satellite
The purpose of the PROBA-2 is to observe the sun
Orbit height
The PROBA-2 orbits at a 700km altitude
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You probably need to get that fixed a antiqu store cause typewriters are very old. Or you proba need to add inc on the letters
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it depends how old he is. if he is eight, proba a probably half a hour a hour at the most. because violent video games encourage them to be violent.
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The cast of Generalna proba - 2001 includes: Bojan Belic Teodora Bojovic Natasa Cetkovic Natasa Cetkovic as Host Bogdan Glogovac Vladimir Grubac Branka Katic as Jagoda (footage: Jagoda u Supermarketu) Milina Marjanovic Marijana Micic Igor Miklja Igor Miklja as Host Dusan Nikolic Djordje Pantic Sonja Petrovic Aca Pobednik Bojan Stefanovic Srdjan Todorovic as Marko Kraljevic (footage: Jagoda u Supermarketu)
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it cud be a wire that fall out or is not in proba just hav a play wiv the wire at the back if it dnt work hit the light it works for me
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I know two of them are "Ditcher, Quick, and Hyde" and "Kickham, Harter, and Indagroyne" the third one is Proba, Keester, & Wintz
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Filippo Ermini has written:
'Medio Evo latino' -- subject(s): History and criticism, Medieval and modern Latin literature
'Il Centone di Proba e la poesia Centonaria latina' -- subject(s): Centos
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A man has an 81 percent chance to get married if they live the United States before the age of 40. A woman has an 86 percent chance of getting married.
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An officer doesn't always need probably cause to tell you to get out of your car. If you are acting like you can be a safety risk, or just somehow making them nervous, they have the right to check you out. Now, if they searched your vehicle, they need more than that. However, it can be as little as smelling alcohol on your breath or marijauna on your clothes. Your tag number could of even matched a hit in the database, if they ran it.
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Usually children first learn this at school, but some may begin to learn it at home.
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I have no idea what it means but I found a 1992 penny today with the same symbol... itS also stamped on the right side just above the year.
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The probability is 0.5 regardless how many times you toss the coin."
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To calculate the odds of winning lotto where choose say 6 numbers out of 40 for example the calculation is 40X39X38X37X36X35 divided by 6X5X4X3X2X1 or about 3.8 million to 1 on any one line. If you have 45 numbers to choose from it would be 45X44X43X42X41X40/6X......etc or about 8.2 million to 1.
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PROBABLE CAUSE - A reasonable belief that a person has committed a crime. The test the court of appeals employs to determine whether probable cause existed for purposes of arrest is whether facts and circumstances within the officer's knowledge are sufficient to warrant a prudent person to believe a suspect has committed, is committing, or is about to commit a crime. U.S. v. Puerta, 982 F.2d 1297, 1300 (9th Cir. 1992). In terms of seizure of items, probable cause merely requires that the facts available to the officer warrants a "man of reasonable caution" to conclude that certain items may be contraband or stolen property or useful as evidence of a crime. U.S. v. Dunn, 946 F.2d 615, 619 (9th Cir. 1991), cert. Denied, 112 S. Ct. 401 (1992).
It is undisputed that the Fourth Amendment, applicable to the states through the Fourteenth Amendment, prohibits an officer from making an arrest without probable cause. McKenzie v. Lamb, 738 F.2d 1005, 1007 (9th Cir. 1984). Probable cause exists when "the facts and circumstances within the arresting officer's knowledge are sufficient to warrant a prudent person to believe that a suspect has committed, is committing, or is about to commit a crime." United States v. Hoyos, 892 F.2d 1387, 1392 (9th Cir. 1989), cert. denied, 489 U.S. 825 (1990) (citing United States v. Greene, 783 F.2d 1364, 1367 (9th Cir. 1986), cert. denied, 476 U.S. 1185 (1986)).
When there are grounds for suspicion that a person has committed a crime or misdemeanor, and public justice and the good of the community require that the matter should be examined, there is said to be a probable cause for, making a charge against the accused, however malicious the intention of the accuser may have been. And probable cause will be presumed till the contrary appears.
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One out of a thousand
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You can access the Florida Probate Code under Estates and Trusts at the interactive website in the link below.
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Probability is the chances of something happening. For example the coin.... Its probability is 50:50 for the simple reason the outcome is either heads or tails. It also can be written in many ways... Such as 50:50, 50/5, or 50%
Probability is the odds (chance) that something will or will not happen.
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If the Ace is considered a high card, then there is approx a 38% probability of drawing above a nine in a standard shuffled deck of 52 playing cards, assuming no cards have already been drawn.
Reason:
There are five cards above the nine in each suit (10, J, Q, K, A). So there is a five out of thirteen chance (or 20 out of 52); or 38.46%.
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Okay, lets write out the possible outcomes when flipping a coin 3 times:
HHH, HHT, HTH, THH, TTH,THT,HTT,TTT
That constitures 8 scenarios in which the coin can fall over a 3 flip trial.
Now, it is known that you got "at least one head" so therefore we can rule out the no head scenario (TTT) which leaves us with 7.
Of those 7 times, how many times does it fall heads exactly twice?
Well, we have HHT,HTH,THH.
From this you can say that it there are 3 possible outcomes in which you get exactly two heads given that you get at least one head. 3/7.
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2/6
It should be 3/6. Because the sample space is S=(1,2,3,4,5,6) As 2,4 and 6 is a multiple of 2, it should be 3/6
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If you know no one else has a heart its like 4.5 to 1
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Probability is the likelihood that something will occur. If you subtract it from 1, we get the likelihood (or probability) that it will not occur.
If a coin is tossed and rolls heads 6 times, the (empirical) probability of obtaining a head is 6/10 or .6.
1-.6 =.4 is the empirical probability (or likelihood) of not getting a head.
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I will rephrase your question, as to "What relationship does queueing theory and probability therory?" Queueing theory is the mathematical study of waiting lines See: http://en.wikipedia.org/wiki/Queueing_theory Wait times, by their nature, are uncertain but can be represented by probability distributions. From a distribution, I may be able to tell that the chance of waiting more than 5 minutes for service is 10%, or that there is a 95% chance that my complete time in a facility (service time and wait time) is less than 15 minutes. On the other side, queueing theory may determine how often those responsible for service have no customers. The theory has broad applications, ranging from computer networks, telephony systems, delivery of goods and services (such as mail, home repair, etc) to an area and customer service in any location where people might stand in line. Traffic analysis uses queueing theory extensively. The "forward" analyses begins with an assumed probability distribution. Given probability distributions that are thought to describe certain activities (number of customers arriving in a particular time span, time spent with each customer and special events -frequency of events and time spent on special events), the distribution of waiting times can be determined mathematically. Thus, probability theory provides the basis (distribution and mathematical theory) for queueing applications. Today, more complex queueing problems are solved by Monte-Carlo simulation, which after thousands (or hundreds of thousands) of repeated runs, can provide nearly the same accuracy of statistics and distributions as those generated from purely mathematical solution. More broadly, queueing modeling and theoretical solutions are within stochastic process analysis.
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V-shaped
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If an event has a probability of occurring p, then the probability of it not occurring is 1 - p. This is because the probability of something happening is always 1, i.e. p + (1 - p) = 1.
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To find the probability that an event will not occur, you work out the probability that it will occur, and then take this number away from 1. For example, the probability of not rolling two 6s in a row can be worked out the following way:
The probability of rolling two 6s in a row is 1/6 x 1/6 = 1/36
Thus the probability of not rolling two 6s in a row is 1 - 1/36
=35/36.
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There might be a little to get you started into grade 4
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creation of the presideny
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The probability of being dealt a full house in poker is 3744/2,598,960 or 1 in 694. The probability of moving up from a full house in poker is 4/47.
Check with http://www.indepthinfo.com/probability-poker/full-house.shtml
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1/2 Because there is one side with heads (1/) and the total sides (/2)
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In most industrialized countries there are about 105 boys born for every 100 girls. This number does change so it is NOT constant, but it gives you a rough idea. so 105+100=205 AND 105/205 =.512195 which is the probability of being born male.
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margin requirement
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The expected result is 4 times.
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Forecasts issued by the National Weather Service routinely include a "PoP" (probability of precipitation) statement, which is often expressed as the "chance of rain" or "chance of precipitation".
EXAMPLEZONE FORECASTS FOR NORTH AND CENTRAL GEORGIA
NATIONAL WEATHER SERVICE PEACHTREE CITY GA
119 PM EDT THU MAY 8 2008
GAZ021-022-032034-044046-055-057-090815-
CHEROKEE-CLAYTON-COBB-DEKALB-FORSYTH-GWINNETT-HENRY-NORTH FULTON-
ROCKDALE-SOUTH FULTON-
INCLUDING THE CITIES OF...ATLANTA...CONYERS...DECATUR...
EAST POINT...LAWRENCEVILLE...MARIETTA
119 PM EDT THU MAY x 2008
.THIS AFTERNOON...MOSTLY CLOUDY WITH A 40 PERCENT CHANCE OF
SHOWERS AND THUNDERSTORMS. WINDY. HIGHS IN THE LOWER 80S. NEAR
STEADY TEMPERATURE IN THE LOWER 80S. SOUTH WINDS 15 TO 25 MPH.
.TONIGHT...MOSTLY CLOUDY WITH A CHANCE OF SHOWERS AND
THUNDERSTORMS IN THE EVENING...THEN A SLIGHT CHANCE OF SHOWERS
AND THUNDERSTORMS AFTER MIDNIGHT. LOWS IN THE MID 60S. SOUTHWEST
WINDS 5 TO 15 MPH. CHANCE OF RAIN 40 PERCENT.
What does this "40 percent" mean? ...will it rain 40 percent of of the time? ...will it rain over 40 percent of the area?
The "Probability of Precipitation" (PoP) describes the chance of precipitation occurring at any point you select in the area.
How do forecasters arrive at this value?
Mathematically, PoP is defined as follows: PoP = C x A where "C" = the confidence that precipitation will occur somewhere in the forecast area, and where "A" = the percent of the area that will receive measureable precipitation, if it occurs at all.
So... in the case of the forecast above, if the forecaster knows precipitation is sure to occur ( confidence is 100% ), he/she is expressing how much of the area will receive measurable rain. ( PoP = "C" x "A" or "1" times ".4" which equals .4 or 40%.)
But, most of the time, the forecaster is expressing a combination of degree of confidence and areal coverage. If the forecaster is only 50% sure that precipitation will occur, and expects that, if it does occur, it will produce measurable rain over about 80 percent of the area, the PoP (chance of rain) is 40%. ( PoP = .5 x .8 which equals .4 or 40%. )
In either event, there is a correct way to interpret the forecast: According to the NWS, "CHANCE OF RAIN 40 PERCENT" means there is a 40 percent chance that rain will occur at any given point in the area.
NOTE! However, this is not entirely accurate language. It is better expressed as: "CHANCE OF RAIN 40 PERCENT" means the on average for all of the points in the area during the specified time period (usually 12 hour periods), chance that rain will occur (on average) is 40%.
Explanation:Suppose the the forecast were for Maui, HI. One "given" point is your house near the top of Mt. Haleakala, where it rains almost constantly. 40% percent is obviously not accurate for that given point. So assume that Mt. Haleakala is 10% of the area of Maui and that the average chance of rain today there is 80%. And assume that the average chance of rain for the other 90% of the island is 35%. So for the entire island, the average chance of rain is (.9 * .35) + (.1 * .8) = .4 = 40%.Clearly, the smaller the area, the more meaningful and accurate "chance of rain" is.
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