Given a cubic equation,            Find the roots of the equation by completing the following table. This table is for synthetic division process First root, X1 = Answer Table : Synthetic division          1                   -5                     2                    8            Answer Answer Answer Answer Answer Answer         0 Another two roots, X2, X3 = (  Answer ), *write your answers in ONE decimal point WITHOUT whitespace, use comma to separate the answers of X2 and X3 e.g 1.2,3.4

Q: Create a cubic expression that when divided by (x-1) will have a remainder of 6

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Q: Find the product of (2r-3r+ 1) and (x-5).

A: 2x2-3x+1 & x-5

Q: how did you find the root zeros

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Q: Find the real roots of the equation B 244

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Q: Four consecutive integers have a product of 360. Find the integers by writing a polynomial equation…

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Q: 8. Does the polynomial p(x)= x² +81 have roots? Explain

A: Need to find the roots of the given polynomialx2+81

Q: Divide using synthetic division. 2x°- 4x +3x° + 4x-3x+4 x+2 1.

A:

Roots

The main dissimilarity between real and complex roots is that the real roots are obtained as real numbers, in contrast with the complex roots, which are indicated as imaginary numbers. The standard format for depicting any complex number is in the form of a + bi.