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| Question 320876:  Need these problem solved, I am having a hard time with my math homework and is failing.  I also have 25 problem to do and is about to cry.
 Just being real
 Factoring completely: 18u^5 - 6u^4 - 4u^3, Factor: Y^2 = 13y + 13, Factor: 3Y^ + 2y - 21, Factoring completely: 27y^6 + 36y^5 + 12y^4, Factor the equadratic expression: Y^2 + 12y + 36, Factor: 4y^2 - z^2, Factor completely: w^4y^4 -y^4, Factoring completely: 27t^3 + 125,Factoring completely: t^2 - 2t + 1, factor: 64z^2 - 81.
 Thank you
 Found 2 solutions by  ankor@dixie-net.com, stanbon:
 Answer by ankor@dixie-net.com(22740)
      (Show Source): 
You can put this solution on YOUR website! Factoring completely: 18u^5 - 6u^4 - 4u^3,
 factor out 2u^3 and you have:
 2u^3(9u^2 - 3u - 2)
 Factor the quadratic
 2u^3(3u + 1)(3u - 2)
 :
 Factor: Y^2 = 13y + 13,
 y^2 = 13(y + 1)
 :
 Factor: 3Y^2 + 2y - 21,
 (3y - 7)(y + 3)
 :
 Factoring completely:
 27y^6 + 36y^5 + 12y^4,
 Factor our 3y^4
 3y^4(9y^2 + 12y + 4)
 Quadratic is a perfect square
 3y^4(3y + 2)(3y + 2)
 :
 Factor the quadratic expression:
 Y^2 + 12y + 36,
 Also a perfect square
 (y + 6)(y + 6)
 :
 Factor: 4y^2 - z^2,
 The difference of squares
 (2y + z)(2y - z); check this by FOILing
 :
 Factor completely:
 w^4y^4 -y^4,
 Factor out y^4
 y^4(w^4 - 1)
 factor the difference of square
 y^4(w^2 - 1)(w^2 + 1)
 Another dif of squares, so you have:
 y^4(w-1)(x+1)(w^2+1)
 :
 Factoring completely: 27t^3 + 125,
 This is the sum of cubes, requires special factoring, look up "sum of cubes"
 (3t + 5)(9t^2 - 5t + 25)
 :
 Factoring completely:
 t^2 - 2t + 1,
 perfect square
 (t - 1)(t - 1)
 :
 factor: 64z^2 - 81.
 Difference of squares
 (8z - 9)(8z + 9)
 :
 :
 Please don't cry now!
Answer by stanbon(75887)
      (Show Source): 
You can put this solution on YOUR website! Factoring completely: 18u^5 - 6u^4 - 4u^3, Common Factor: 2u^3(6u^2 - 3u - 2)
 --------------------------------------------
 Factor: Y^2 = 13y + 13
 Y^2-13Y-13
 Can only be factored using the quadratic formula
 --------------------------------------------
 Factor: 3Y^ + 2y - 21
 Can only be factored using the quadratic formula.
 --------------------------------------------
 Factoring completely: 27y^6 + 36y^5 + 12y^4
 Common Factor: 3y^4
 Factors: 3y^4(9y^2 + 12y + 4)
 Can be further factored using the quadratic formula.
 ---------------------------------------------
 Factor the equadratic expression: Y^2 + 12y + 36
 Factor form: (y+6)^2
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 Factor: 4y^2 - z^2
 Factor Form: (2y-z)(2y+z)
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 Factor completely: w^4y^4 -y^4
 Factor Form: y^4(w^4-1)
 = y^4(w^2+1)(w+1)(w-1)
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 Factoring completely: 27t^3 + 125
 = (3t)^3 + 5^3
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 = (3t+5)((3t)^2 - (3t)(5) + 5^2)
 ---
 = (35+5)(9t^2 - 15t + 25)
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 Factoring completely: t^2 - 2t + 1
 Factor Form: (t-1)^2
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 factor: 64z^2 - 81
 (8z)^2 - 9^2
 ---
 = (8z+9)(8z-9)
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 Cheers,
 Stan H.
 
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