Averages

Average

  • Average absolute deviation - The average absolute dispersion or variability. In this general form, the central point can be the mean, median, mode, or the result of another measure of central tendency. Furthermore, as described in the article about averages, the deviation averaging operation may refer to the mean or the median.
  • Law of averages - The law of averages is the law that a particular outcome or event is inevitable or certain simply because it is statistically possible. Depending on context or application it can be considered a valid common-sense observation or a misunderstanding of probability.
  • Expected value - In probability theory, the expected value of a random variable, intuitively, is the long-run average value of repetitions of the experiment it represents.
  • Central limit theorem - In probability theory, the central limit theorem establishes that, for the most commonly studied scenarios, when independent random variables are added, their sum tends toward a normal distribution even if the original variables themselves are not normally distributed.

"Averages" in the news

People discussing "Averages"

  • Excellent work from Year 7s. Using spreadsheet formulae #wesolve #lovespreadsheets #averages https://t.co/LpHLT8Tvzw
    RhylHigh, Rhyl, Wales at Sat, 24 Feb 08:46:47
  • Week after week #classacts #PDC #unibetpremierleague #180 #averages https://t.co/xo6qLycbTn
    Marcothegreat82, at Fri, 23 Feb 14:27:41
  • I am not a follower of the #news for #trading. #news is historical so you have already missed the signal.… https://t.co/kHm9X3t7rB
    The_Life_Of_I, Horsham, England at Wed, 21 Feb 09:58:36
  • We are 26/0 off 3 overs #averages #ontheup
    UKCWCricket, at Sun, 18 Feb 13:55:40
  • Now that's PDC darts #averages https://t.co/N8AgO0kSZX
    Marcothegreat82, at Sat, 17 Feb 12:04:42
  • #premierleaguedarts #averages 110.79 Anderson 110.62 MvG 106.49 Whitlock 103.71 Mensur 102.55 Mensur 102.32 Wright
    Munko501, Suomi at Thu, 15 Feb 21:38:45

Averages videos

"Averages" images

  • Mel Stephens posted a photo:

    Averaging (M2121940 E-M1ii 8mm iso64 f11 1_25s)

    No ND filter? Or a lens that can't take one? Try taking lots of shots and averaging them instead.

  • Mel Stephens posted a photo:

    Cheat (M2121812 E-M1ii 8mm iso64 f5.6 1_125s)

    fun with fisheye
    fun with fog (mostly)

    An average of 128 images (because there's no ND for the fisheye).

  • Mel Stephens posted a photo:

    M2068863 E-M1ii 12mm iso200 f5.6 13s_average

    Waves at Torry.

    Long exposure (and averaged).

  • Mel Stephens posted a photo:

    blues 20120727-18085!

    Averages. Messing about and modifying.

  • Mel Stephens posted a photo:

    Giger's Angel (20140323-13126)

    Composite

  • bertbeckwith posted a photo:

    Bingo statistics - 90-ball - balls to get line - up to 50 players

    Graph of the average number of balls to get a 'line' for up to 50 players.
    The data comes from a simulation.
    See more statistics

  • bertbeckwith posted a photo:

    Bingo statistics - 90-ball - balls to get house - up to 200 players

    Graph of the average number of balls to get a 'house' for 2 to 200 players.
    The data comes from a simulation.
    See more statistics

  • bertbeckwith posted a photo:

    Bingo statistics - 90-ball - balls to get line - up to 200 players

    Graph of the average number of balls to get a 'line' for 2 to 200 players.
    The data comes from a simulation.
    See more statistics

  • bertbeckwith posted a photo:

    Bingo statistics - 90-ball - balls to get line - up to 300,000 players

    Graph of the average number of balls to get a 'line' for 2 to 300,000 players.
    The data comes from a simulation.
    See more statistics

  • bertbeckwith posted a photo:

    Bingo statistics - 90-ball - balls to get house - up to 50 players

    Graph of the average number of balls to get a 'house' for 2 to 50 players.
    The data comes from a simulation.
    See more statistics

  • bertbeckwith posted a photo:

    Bingo statistics - 90-ball - balls to get house - up to 300,000 players

    Graph of the average number of balls to get a 'house' for 2 to 300,000 players.
    The data comes from a simulation.
    See more statistics

  • robomateplus posted a video:

    MBA Entrance, Quantitative Aptitude, Averages, Module 2

    Hi in the session we are going to learn about weighted averages for this let us take an example which you must be familiar with let say there are 3 subjects maths science and languages let’s say you scored 60% in maths 70% in Science and 80% in languages the question is what’s the average percentage marks you scored in these 3 subjects will it be 60 + 70 + 80 divided by 3 the simple average which is nothing but 70% what do you think well that will be true only if all the subjects are out of hundred marks or they are out of equal marks am I right or wrong what if I change the weightages of each subject for example let’s say maths is out of 200 marks science out of 300 and languages out of 500 will the answer still be 70% not really because now I will calculate the individual marks in each subjects for example in maths you would have scored 60% of 200 which is 120 in science you would have scored 70% of 300 which is 210 and in languages you whould have scored 80% of 500 which is 400 the sum total of the marks is 120 + 210 + 400 divide by the over all marks which is 200 + 300 + 500 this is how you will calculate the percentage right and it turns out to be 73% now the question is why isn’t it 70% reason is pretty simple in the earlier case We had assumed that all subjects were equally important because all subject had equal marks with this stand you realise that languages the scores that you scored in this subject must be given more importance because it is out of 500 marks as compared to maths which is only out of 200 marks and hence what we have here is a concept of weighted average so we’ll have to assign some ways to each of these scores for example since their marks are in ratio 2:3:5 will assign the weightages of 2, 3 and 5 respectively to the respective percentages which is 60, 70, 80 which means the average percentage marks will be calculated as 2*60 + 3*70 + 5*80 upon the sum of the weights which is 2 + 3 + 5 and that turns out to be 73% now this concept is what we call the weighted average where in different values are assign different weights depending on their importance let us understand this even better using this example if 3kgs of tea powder costing 10 rupees per kg is mixed with 2kg of tea powder costing 25 rupees per kg what will be the average price of the resulting mixture right now we have two varieties of tea powder

    To Watch More Such Videos Download The Free RobomatePlus App: goo.gl/V07g2J
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  • Matias Negrete Pincetic posted a photo:

    Averages

    Algarrobo Norte beach in the central coast of Chile. A really beautiful and quiet beach for making photographies. In this case a long exposure of 15 seconds resulting in an averaging of the waves patterns.

  • Clarke Family Photos posted a photo:

    CRGS Cricket - Bowling Averages 1982

  • Mel Stephens posted a photo:

    purples 20140204-16194!

    Averages. Messing about and modifying.

  • Mel Stephens posted a photo:

    oranges

    Averages. Messing about and modifying.

  • Mel Stephens posted a photo:

    yellowgreen 20140316-4778!

    Averages. Messing about and modifying.

  • Mel Stephens posted a photo:

    checker 20140318-4402!

    Averages. Messing about and modifying.

  • Mel Stephens posted a photo:

    reds 20141005-4440!

    Averages. Messing about and modifying.

  • Mel Stephens posted a photo:

    Rock (D7018529 E-M1 12mm iso800 f2.8 0.5s 0.3ev)

    Lots of long exposures, averaged, HDR with a single over-exposed shot.