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(x3 + x² - 12x-13) = (x-2)

how to remainder using remainder theorem

Answers

  • Réponse publiée par: cyrilc310
    2^3+2^2-12(2)-13=r
    r= -25
  • Réponse publiée par: joyce5512

    answer:    

    P(3) = - 58

    Step-by-step explanation:  

    P(x) = (3)⁴ + 3(3)³ - 16(3)² 2(3) - 7

    P(x) = 12 + 27 - 96 - 1

    P(x) = 39- 97

    P(x) = - 58

  • Réponse publiée par: ShairaGailSanchez

    answer:

    1. x-2 ÷ -6x² + 2x + 8 = -6 + 14 + 36/x-2

  • Réponse publiée par: nelgelinagudo

    answer:

    123456789101121214151617181920

  • Réponse publiée par: 09389706948

    answer:

    {x}^{2} \times 5x \: r. - 36

    Step-by-step explanation:

    The -3 to positive 3in the column is 1, 2,-15, and -36in the outside of the column is positive 3bring down 1 the outside 3 multiply to the bringdown 1 and when you get the multiply of 3 to 1 and then add to the next column is 2 and continous to the until the endthis is the given right {x}^{3} + 2 {x}^{2} - 15x - 36 Its will become {x}^{2} + 5x \: r. - 36when the 0 answer is not to going write the 0 on the equation
  • Réponse publiée par: jasminsexy

    ANSWER:

    MAG TANONG KA KAY ALBERT EINSTEIN

    EXPLENATION:

    MATALINO SYA

  • Réponse publiée par: cleik

    I hope this answer helps you. Medyo mahaba kase at matatagalan ako sa pagsolve. Just remember to substitute "x" or "a"

    Number 1 is given for you as your basis.

    If there are any questions, pakicomment na lang po :>


    Find the remainder using Remainder Theorem.

1. p(x) = x3 + 2x2 – 15x - 36 at x = -32. p(x) = x4 +
  • Réponse publiée par: janalynmae
    The remainder is -2.

    Step-by-step explanation:

    Remainder Theorem states that when a polynomial f(x) is divided by (x-a), the remainder is f(a).

    Hence:

    x - a = 0

    x = a

    Given:

    Polynomial dividend: 2x³ - x² - 2x - 1Divisor (factor): x + 1

    Identify a from the divisor:

    x + 1 = 0

    x = - 1

    x = a

    a = -1

    Find the remainder, x =a = -1:

    f(a) = 2x³ - x² - 2x - 1

    f(-1) = 2(-1)³ - (-1)² - 2(-1) - 1

    f(-1) = 2(-1) - (1) + 2 - 1

    f(-1) = -2 - 1 + 2 - 1

    f(-1) = -2 The remainder is -2.

    #CarryOnLearning

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(x3 + x² - 12x-13) = (x-2)how to remainder using remainder theorem​...