Partial Fraction Decomposition (Equating Coefficients): Ex 7

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  • Опубліковано 7 гру 2014
  • This is Eric Hutchinson from the College of Southern Nevada. Thank you so much for watching!
    Please visit my website: www.hutchmath.com for notes, videos, and sample exams for precalculus (MATH 126), trigonometry (MATH 127), and calculus I (MATH 181).

КОМЕНТАРІ • 15

  • @ahmednaeem4866
    @ahmednaeem4866 9 років тому +2

    Much love to ya!

  • @namegame17
    @namegame17 8 років тому +2

    You are a legend

  • @revdelis
    @revdelis 3 роки тому

    Thanks a lot!

  • @SuperFamdam
    @SuperFamdam 8 років тому +2

    Thank youu, I really appreciate it :)

  • @afg229
    @afg229 6 років тому

    Nice and to the point. Thank you

  • @charlesnovo2534
    @charlesnovo2534 9 років тому +2

    thanks!

  • @EverchangingU
    @EverchangingU 5 років тому

    Very helpful! Great video

  • @dw9376
    @dw9376 7 років тому

    Thank you!!

  • @poojapoo2731
    @poojapoo2731 7 років тому

    thank you so much....

  • @glennrickelton4093
    @glennrickelton4093 4 роки тому

    Lovely explanation

  • @shadmantanjim7985
    @shadmantanjim7985 7 років тому +2

    thank you so much :'(

  • @loveallah843
    @loveallah843 8 років тому

    Hello Mr.. You cao solve this problem!!3+v^2= A(v-1)^2 + B(v-1) + c

    • @hutchmath
      @hutchmath  8 років тому +1

      +Love Allah To solve this problem, first let v = 1. Then 3 + 1^2 = c. Therefore c = 4. Now pick another number for v, any number will work. I will choose v = 0. Then 3 + 0^2 = A(0-1)^2 + B(0-1) + 4. This will leave you with the equation 3 = A - B + 4, so A - B = -1. Now let v = 2. You will get 3 + 2^2 = A(2 - 1)^2 + B(2 - 1) + 4. This simplifies to 7 = A + B + 4. So A + B = -3. So the two equations we have: A - B = -1 and A + B = -3. If you add these equations together you will get 2A = -4 so A = -2. Plug this into either equation to find B = -1.