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June 2024 SAT Exam - SAT Geometry and trigonometry Questions

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  • Опубликовано: 5 июл 2024
  • June 2024 Digital SAT exam
    June 2024 SAT Exam - SAT Geometry and trigonometry Questions
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Комментарии • 15

  • @fedal5956
    @fedal5956 6 дней назад

    This is awesome, great prep for august SAT!! Thank you so much keep it up

  • @abhiram7415
    @abhiram7415 15 дней назад

    2 nd question did come on the june test . little bit changed but the same thing

  • @nsy40
    @nsy40 Месяц назад

    thank you!!! very helpfull
    is calculator allowed in DSAT? i know desmos is there but a calculator is faster for large Arithmetic calculations.

    • @epicexamprep
      @epicexamprep  Месяц назад

      You're welcome! Yes, calculator is allowed. Demos is built into the Bluebook app (where you take the exam). However, you can also bring you own calculator! Here is a list of the calculators allowed on DSAT: satsuite.collegeboard.org/sat/what-to-bring-do/calculator-policy
      =)

  • @nixiepixie.
    @nixiepixie. 28 дней назад

    great video! may i ask why we subtracted 8 -13 ? the question just stated that the sum of any two sides of a triangle must be greater than the length of the third side. shouldn’t we just add 8 + 13 together?

    • @epicexamprep
      @epicexamprep  26 дней назад +1

      The triangle inequality theorem states that the sum of any two sides of a triangle must be greater than the length of the third side.
      In this problem, to determine the possible range for the third side, x, when the other two sides are 8 and 13, we apply the theorem in three ways:
      8 + 13 > x which simplifies to x < 21
      8 + x > 13 which simplifies to x > 5
      13 + x > 8 which is always true for positive x
      We subtracted 8 from 13 to find the lower limit of x because the theorem also implies that the difference between any two sides must be less than the length of the third side. This ensures that the sides can actually form a triangle. Hence, we found that x must be greater than 5 and less than 21.
      Combining these results gives us the range:
      5 < x < 21
      So, all the sides of the triangle must satisfy the theorem which is why I do those ranges in the video! Hope this clarifies and makes more sense! Let me know. Thank you =)

    • @davidelrihani8866
      @davidelrihani8866 4 дня назад

      Ya why?

  • @TheSatSlayers
    @TheSatSlayers Месяц назад

    do you know what modules these were on?

    • @LesterOrie-mj6hq
      @LesterOrie-mj6hq Месяц назад +1

      The first one was in the second module but my numbers were slightly different.....

    • @epicexamprep
      @epicexamprep  Месяц назад

      The more difficult module 2! The geometry and trigonometry questions didn't seem too difficult on June SAT....but this is what they were. Just want to help people and to see what was tested =)

    • @epicexamprep
      @epicexamprep  Месяц назад

      Thanks for your feedback!

  • @DaYUMMEY
    @DaYUMMEY 24 дня назад

    Was this from the international or US SAT

    • @epicexamprep
      @epicexamprep  23 дня назад

      A mix from both US and International!