The polynomial f (x) has degree 6. Choose each statement that could describe all the zeros of f. One zero with multiplicity 4 OOne zero with multiplicity 5 One zero with multiplicity 6 One zero with multiplicity 1 and one zero with multiplicity 2 One zero with multiplicity 1 and one zero with multiplicity 3 One zero with multiplici2 and two zeros with multiplicity 1 One zero with multiplicity 2 and three zeros with multiplicity 1 OTWO zeros with multiplicity 2 Two zeros with multiplicity 2 and two zeros with multiplicity 1 Two zeros with multiplicity 2 and four zeros with multiplicity 1 Three zeros with multiplicity 1 Four zeros with multiplicity 1 Five zeros with multiplicity 1 Six zeros with multiplicity 1

Q: 16. P(x) = zeros. 2x4 - x³ - 27x² + 16x - - 80; -4 and 4 are

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Q: Evaluate. (2x+1)/x2+x-1  with endpoints 3 and 1.

A: Consider the given function: fx=2x+1x2+x-1 Now plug-in the value x=3 in the function. This gives,…

Q: in standard form. Must have at least 5 zeros. 2 zeros must be imaginary

A: Given query is to create a polynomial with 5 zeros with two of th being imaginary.

Q: Find all of the real and imaginary zeros for the polynomial function.

A: Given the polynomial function

Q: State the degree of each polynomial. Then, state the end behaviour for each a) S(x) b) g(x) = 3x(x –…

A: Given: a) f(x)=-1213x+53+1 b) g(x)=3xx-43x+52 To find: Degree and end behavior.

Q: ƒ (x) = x² (x² − 9) (3x + 5)³¹ 3

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Q: Find another zero of a polynomial function with real coefficients if the given quantity is one zero.…

A: The one zero is -i.To find : Find the other zero.

Q: Plx)=3x3+x²- 2x-1;-3

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Q: one or more 2eros are given for eaach Polynomiol.Eind all remaining zeros. ex) =x4-x3 HOxd 9; 3iisaz…

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Q: もtele-xe=(93

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Q: PLEASE HELP SIR, THX.

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Q: For the following polynomial, one zero is given. Find the remaining zeros. P(x)=x +7x - 144, 4i is a…

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Q: 22.x%3D3,3,3 26. x -1,-2,-3,-4

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Q: z+1

A: Given: z+1z2+12 Let, fz=z+1z2+12 Or, fz=z+12z2+12 The zeroes of f(z) are given by:…

Q: 1. x² - 2x + 1 The degree is 2. 2. x³+x²-5 3. 3x²y-2x³y² 4. 2³ +2²-2z 5. 15y + 84³-100 + 3y² 6.…

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Q: 89. -x²y + 2xy² - 3 for x = 2 and y = -3 %3D

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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.