Normal Distribution Problem ( DAT, GRE )

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  • Опубликовано: 23 янв 2025

Комментарии • 13

  • @nancytillman5132
    @nancytillman5132 4 года назад +23

    a tricky problem explained very well

  • @annmurasaki6549
    @annmurasaki6549 4 года назад +19

    Thank You :)

  • @juliannerosa8734
    @juliannerosa8734 5 лет назад +18

    This is excellent!

  • @avam.nezhad7319
    @avam.nezhad7319 4 года назад +12

    I really enjoyed the way you explained

    • @SWARTWOODPREP
      @SWARTWOODPREP  4 года назад

      Hi Ava, Thank you! Let us know what else you would like to see!

    • @avam.nezhad7319
      @avam.nezhad7319 4 года назад

      @@SWARTWOODPREP Thank you for your consideration, as I was looking through the lessons, you've covered lots of topics that are so impressive, but I couldn't find the Quartiles and Percentile lessons.

  • @saakshisule376
    @saakshisule376 2 года назад +1

    I tried learning from soooo many videos, and they directly started from difficult questions. I got so frustrated coz i understood nothing. But, now after this video, i am able to solve all those questions. SUCH GOOD TEACHING.

  • @aayushbhavsar661
    @aayushbhavsar661 3 года назад +3

    Brilliant explaination

  • @iriswhite3184
    @iriswhite3184 3 года назад +2

    This is amazing. Such a good explainer

  • @sanskritichauhan3728
    @sanskritichauhan3728 2 года назад +1

    THANK YOU SOO MUCH.

  • @a33m3a
    @a33m3a 3 года назад

    I don’t understand why you drew the 70th percent closer to the 60th percentile but the 700 right in the middle between 600 and 800

    • @SWARTWOODPREP
      @SWARTWOODPREP  3 года назад +6

      Hi Amnah,
      I asked John (he's teaching MCAT right now). He said that 700 is numerically right in the middle of 600 and 800, but the 70th percentile must be closer to the 60th percentile than the 80th percentile (left to right) since the normal curve slopes "down." If the 70th percentile were exactly in the middle (left to right), then the area between the 60th and 70th would be greater than the area between the 70th and 80th. But, the areas must be equal (.10). He said that if this is unclear, he will try and run a video response later.
      Hope that helps!
      Stephanie
      Coordinator