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Determine the value of the co-efficient "B" F(s)=7s^2+4s+2/(s+1)(s^2+s+5)=(A/s+1)+(Bs+C/s^2+s+5
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no one seems to want to do this because it is a pain
you have to write \[A(x^2+x+5)+(Bx+C)(x+1)=7x^2+4x+2\] then multiply out. then equate like coefficients. then find them
you get \[Ax^2+Ax+5A+Bx^2+Bx+Cx+C=7x^2+4x+2\]
giving 3 equations \[A+B=7\] \[A+B+C=4\] \[5A+C=2\]
i guess we can subtract the first from the second and get C = -3
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replacing C by -3 in the third gives \[5A-3=2\] so A=1 and finally replacing A by 1 equation 1 gives B = 6 what a pita
Thank you , you are the MASTER !!!
yes now i am a master. graduated from superhero
now you can explain these fourier series to me
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