product of the roots of

  1. The equation x^2+px+q=0, q cannot be equal to 0, has two unequal roots such that the squares of the roots are the same as the
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    2. Ricky asked by Ricky
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  2. The equation x^2+px+q=0, q cannot be equal to 0, has two unequal roots such that the squares of the roots are the same as the
    1. answers icon 2 answers
    2. Ricky C. asked by Ricky C.
    3. views icon 569 views
  3. Given the roots, 1/2 and 4, find:(A) The quadratic equation 2x^2-9x+4 ? (B) The sum of the roots 4 1/2, or 9/2 (C) The product
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    2. A. asked by A.
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  4. The equation x^2+px+q=0, q cannot be equal to 0, has two unequal roots such that the squares of the roots are the same as the
    1. answers icon 1 answer
    2. Ricky asked by Ricky
    3. views icon 660 views
  5. Without solving, apply the Fundamental Theorem of Algebra to determine how many roots y=8x5−2x4+6 will have.(1 point)Responses
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    2. yeslian c asked by yeslian c
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  6. Without solving, apply the Fundamental Theorem of Algebra to determine how many roots y=8x5−2x4+6 will have.(1 point)
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    2. views icon 125 views
  7. Without solving, apply the Fundamental Theorem of Algebra to determine how many roots y=8x5−2x4+6 will have.(1 point)Responses
    1. answers icon 1 answer
    2. views icon 257 views
  8. Without solving, apply the Fundamental Theorem of Algebra to determine how many roots y=8x5−2x4+6 will have.(1 point)Responses
    1. answers icon 1 answer
    2. views icon 23 views
  9. Without solving, apply the Fundamental Theorem of Algebra to determine how many roots y=8x5−2x4+6 will have.(1 point)
    1. answers icon 1 answer
    2. views icon 32 views
  10. Find the product of √30 and 6√10. Express it in standard form (i.e., a√b. Enter the product of the coefficients followed
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    2. up asked by up
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