
Could you help me with the following problem, I don't understand how to do it. Find an nth degree polynomial function with real coefficients satisfying the given conditions. 1. n=3; 3 and i are zeros; f(2)=20

Could you help me with the following problem, I don't understand how to do it. Am I suppose to use the linear factorization theorem? Find an nth degree polynomial function with real coefficients satisfying the given conditions. 1. n=3; 3 and i are zeros; f(2)=20 my answer ...

Find an nthdegree polynomial function with real coefficients satisfying the given conditions. n=4; i and 3 i are zero; f(2)=65 f(x)= An expression using x as the variable. Simplify your answer.

Could you please check my answers? Find an nth degree polynomial function with real coefficients satisfying the given conditions. 1. n=3; 3 and i are zeros; f(2)=20 I got: f(x)=4^3+12x^24x+12 3.n=3;4 and i zeros;f(3)=60 I got:f(x)=6x^3+24x^2+6x+24

Can you please help with this one. Find an nthdegree polynomial function with real coefficients satisfying the given conditions. n=4 2 i and 4 i are zeros; f(1)=85 f(x)= (Type an expression using x as the variable. Simplify your answer.)


Could you please check my answers? Find an nth degree polynomial function with real coefficients satisfying the given conditions. 1. n=3; 3 and i are zeros; f(2)=20 I got: f(x)=4^3+12x^24x+12 3.n=3;4 and i zeros;f(3)=60 I got:f(x)=6x^3+24x^2+6x+24

Find a polynomial function of least degree with real coefficients satisfying the given properties. zeros 3, 0, and 4 f(1) =10

Find a Quadratic polynomial function with real coefficients satisfying the given conditions. 4 and 3 are zeros; f(1) = 30 HELP. I have no idea.

I have two questions that I don't understand and need help with. 1. information is given about a polynomial f(x) whose coefficients are real numbers. Find the remaining zerosof f. degree 4, zeros i;9+i 2. form a polynomial f(x) with real coefficients having the given degree ...

Find the polynomial function P of the lowest possible degree, having real coefficients, with the given zeros. 3+2i, 2 and 1

A polynomial f(x) with real coefficients and leading coefficient 1 has the given zeros and degree. Express f(x) as a product of linear and/or quadratic polynomials with real coefficients that are irreducible over . 3, −3 − 2i; degree 3

Form a polynomial, f(x), with real coefficients having the given degree and zeros. Degree: 4; zeros: 6i and 7i I completely don't know what to do with this problem... if someone can solve and give a good explanation, I'd appreciate it. Thanks.

Please help!! I do not understand any of this!! Form a polynomial f(x) with real coefficients having the given degree and zeros. Degree 4; zeros: 2, multiplicity 2; 3i

Please help!! I do not understand any of this!! Information is given about a polynomial f(x) whose coefficients are real numbers. Find the remaining zeros of f. Degree 4; zeros: 8,6i

Please help!! I do not understand any of this!! Information is given about a polynomial f(x) whose coefficients are real numbers. Find the remaining zeros of f. Degree 3; zeros: 8, 6i


A polynomial function f(x) with real coefficients has the given degree, zeros, and solution point. Degree: 3 Zeros: 2,2+2√2i Solution Point: f(−1) = −68 (a) Write the function in completely factored form. (b) Write the function in polynomial form. Help Please my teacher...

find a third degree polynomial function with real coefficients 2+i and 4 zeros

form a polynomial f(x) with real coefficients having the given degree and zeros degree 4 zeros 5+3i;3 multiplicity 2 enter the polynomial f(x)=a?()

Use the given information about a polynomial whose coefficients are real numbers to find the remaining zeros of the polynomial. Degree: 6 Zeros: 6 + 13i^3, 8 + s^2i, 3  4i

form a polynomial f(x) with real coefficients having the given degree and zeros. degree 5; zeros 7; i;9+i enter the polynomial. f(x)=a(?)

form a polynomial f(x) with real coefficients having the given degree and zeros. Degree 4; zeros:3 +5i; 2 multiplicity 2 enter the polynomial f(x)=a(?)

Find a polynomial with integer coefficients that satisfies the given conditions. P has degree 2 and zeros 2 + i and 2 − i.

Find a polynomial f(x) of degree 3 with real coefficients and the following zeros. 1,3+i f(x)=

Find a polynomial of lowest degree with only real coefficients and having the given zeros. 2+i, 2i, 3, 3

A polynomial function f(x) has degree 6 and has real coefficients. It is given that 3, 2, 11−3i, and 11+28i are roots of f(x). What is the sum of all the roots of f(x)?


Find a polynomial with integer coefficients that satisfies the given conditions. R has degree 4 and zeros 3 − 4i and 5, with 5 a zero of multiplicity 2.

information is given about the polynomial f(x) whose coefficients are real numbers. find the real zeros of f: degree 4; zeros: i, 3+i

A polynomial f(x) with real coefficients and leading coefficient 1 has zeros 6 + 4i, 5 + i and degree 4. Express f(x) as a product of quadratic polynomials with real coefficients that are irreducible over R. ive done this problem every which way i could. specifically i ...

Determine a polynomial function of degree 3 with real coefficients whose zeros are ƒ{2, 1+i .

Form a polynomial f(x) with real coefficients having the given degree and zeros 21) Degree: 4, zeroes: 2i and 3i 22) Degree: 3, Zeroes i and 10

use given info about a polynomial whose coefficients are real numbers to find the remaining zeros. Degree: 6 so I know there's at least 6 zeros:5isqrt7, 13 + 2ni, 5  3i (where n is a real number) any ideas??????

write a fourth degree polynomial function with real coefficients that has 3,1/5, and 4+i as zeros and the y intercept of (0,5)

Form a third degree polynomial function with real coefficients such that 2+i and 5 are zeros. f(x)= ?

Form a third degree polynomial function with real coefficients such that 7 + i and 9 are zeros

Write a polynomial function of minimum degree with real coefficients whose zeros include those listed. Write the polynomial in standard form. 3, 13, and 5 + 4i Urgently need help


Find the number of polynomials f(x) that satisfy all of the following conditions: f(x) is a monic polynomial, f(x) has degree 1000, f(x) has integer coefficients, f(x) divides f(2x^3+x)

Find the number of polynomials f(x) that satisfy all of the following conditions: f(x) is a monic polynomial, f(x) has degree 1000, f(x) has integer coefficients, f(x) divides f(2x^3+x)

Find a polynomial function of lowest degree with rational coefficients that has the given numbers as some of its zeros. 2i,sqrt2 f(x)= ? Thanks!

Find a polynomial function of lowest degree with rational coefficients that has the given numbers as some of its zeros. sqrt of 3, 4 Thanks!

Form a polynomial, f(x) with real coefficients having the given degree and zeros. Degree: 4 ; Zeros: 4i and 5i Really need help! don't know where to start.

form a polynomial with real coefficients have given degree and zeros. degree 5, zeros 9, i; 8+i please show work

Form a polynomial, f(x), with real coefficients having the given degree and zeros. Degree 3; zeros: 1 + i and 10

Form a polynomial f(x) with the real coefficients having the given degree and zeros. Degree 5; Zeros: 3; i; 6+i f(x)=a( )

Form a polynomial f(x) with real coefficients having the given degree and zeros. Degree 5; Zeros: 3; i; 6+i F(x)=a ( )

Form a polynomial f(x) with the real coefficients having the given degree and zeros. Degree 5; Zeros: 4; i; 2+i f(x)=a( )


write a polynomial function of least degree that has real coefficeints the given zeros and a leading coefficient of 1. the problem is 5,2i,2i

Form a polynomial f(x) with real coefficients having the given degree and zeros. Degree 5; zeros:1;i; 7+1

Form a polynomial f(x) with real coefficients having the given degree and zeros. Degree: 4; zeros: 1, 2, and 12i

Form a polynomial f(x) with real coefficients having the given degree and zeros. Degree: 4; zeros: 1, 2, and 12i

Information is given about a polynomial f(x) whose coefficients are real numbers. Find the remaining zeros of f. Degree 5; zeros: 9, 3+5i, 9i

Suppose that a polynomial function of degree 5 with rational coefficients has the given numbers as zeros. Find the other zero( s): 1, radical 3, 11/3

form a polynomial f(x) with real coefficients having the given degree and zeros. degree: 4; zeros: 1, 2, and 12i. I got an exam tomorrow, i would appreciate any kind of help, thank you.

Form a polynomial f(x) with the real coefficients having the given degree and zeros. Degree 5; Zeros: 3; i; 6+i f(x)=a( )

Form a polynomial f(x) with real coefficients having the given degree and zeros. Degree 5; Zeros: 3; i; 6+i F(x)=a ( )

Form a polynomial f(x) with real coefficients having the given degree and zeros Degree 5; zeros: 8; i; 8+i


Find a polynomial of degree 3 with real coefficients and zeros of 3, 1, and 4, for which f(2) = 24.

Can someone please explain how to do these problems. 1)write a polynomial function of least degree with intregal coefficients whose zeros include 4 and 2i. 2)list all of the possible rational zeros of f(x)= 3x^32x^2+7x+6. 3)Find all of the rational zeros of f(x)= 4x^33x^2...

We can actually use the Zeros Theorem and the Conjugate Zeros Theorem together to conclude that an odddegree polynomial with real coefficients must have atleast one real root (since the nonreal roots must come in conjugate pairs). But how can we get the same conclusion by ...

Write a polynomial function of minimum degree in standard form with real coefficients whose zeros include those listed 2, 3 and i.

Find a polynomial function of lowest degree with rational coefficients that has the given numbers as some of its zeros. sqrt of 3 and 4i disregard the first post, thanks!

Which of the following cannot be the number of nonreal zeros of a polynomial of degree 5 with real coefficients? A. 2 B. 0 C. 3 D. 4 E. None of the above

find a polynomial of least degree(having real coefficients) with zeros: 5, 2, 2i

Find a degree 3 polynomial with real coefficients having zeros 2 and 43i and a lead coefficient of 1.

form a polynomial f (x) with real coefficients having the given degree and zeros. degree 5; zeros 5; i; 6+i f(x)= a(?) Please show step by step work.

Sorry i wrote the last question wrong, it was suppose to be written as: information is given about the polynomial f(x) whose coefficients are real numbers. find the remaining zeros of f: degree 4; zeros: i, 3+i


Fine a third degree polynomial function f(x) with real coefficients that has 4 and 2i are zeros and such that f(1) =50 4 21 2i (x4)(x2i)(x+2i) (x4)(x2+4) x316+4x4x2 (x34x2+4x16) 50=a(14416) 50=.25 a=2 Not understanding, please help

Find a polynomial function with real coefficients that has the given numbers as roots: 4, 0, 3, italic i a)x^44x^3 +9x^236x b)x^34x^2 3x+12 c)x^34x^2 +3x12 d)4x4x^3 9x^2 +36x My gut instinct is either b or c but I could be wrong. If it were b or c, x=0 would not work. ...

Let R5[t] be the vector space of all polynomials in t of degree 4 or less with real coefficients. Which of the following subsets are subspaces? I know how to test if something is a subspaces, just not sure how to do it with for these polynomial equations. a.) {p(t)the ...

Let R5[t] be the vector space of all polynomials in t of degree 4 or less with real coefficients. Which of the following subsets are subspaces? I know how to test if something is a subspaces, just not sure how to do it with for these polynomial equations. a.) {p(t)the ...

Write a polynomial function f of least degree that has rational coefficients, a leading coefficient of 1, and the given zeros. 1) 2, 1, 1 2) i, 4 3) i, 2  √3 4) 1, 4, 1 + √2

Write a polynomial function f of least degree that has rational coefficients, a leading coefficient of 1, and the given zeros 2, 2i, and 4sqrt 6

For each degree 17 polynomial f with real coefficients, let sf be the number of real roots (counted with multiplicity). Let S be the set of all possible values of sf. What is S?

Use the given information about a polynomial whose coefficients are real numbers to find the remaining zeros. degree: 6 Zeros: 8 + 11x(can't put this sign in looks like ii with slash over)i, 7 + 17i, 16  isqrt 2

Find a polynomial function of lowest degree with rational coefficients that has the given numbers as some of its zeros. 3i,sqrt2 f(x)=??

information is given about a polynomial f(x)whose coefficients are real numbers. Find the remaining zeros of f. degree:5, zeros: 6, 6i please help and show all work.


information is given about a polynomial f(x)whose coefficients are real numbers. Find the remaining zeros of f. degree:5, zeros: 6, 6i please help and show all work.

information is given about a polynomial f(x)whose coefficients are real numbers. Find the remaining zeros of f. degree:5, zeros: 6, 6i please help and show all work.

Write a polynomial function of minimum degree in standard form with real coefficients whose zeros and their multiplicities include those listed. 2(multiplicity 2), 4(multiplicity 3)

Write a polynomial function of minimum degree in standard form with real coefficients whose zeros and their multiplicities include those listed. 3(multiplicity 2), 5+i(multiplicity 1)

Find a polynomial with real coefficients that has the given zeros. 1 and 45i

write a polynomial function f of least degree that has the rational coefficients, a leading coefficient of 1, and the given zeros. Given zeros: 2,2,1,3, sqrt 11

Find an equation of a polynomial function of degree 5 with integer coefficients with zeros 0, 2, and 1/2.

Find an equation of a polynomial function of degree 5 with integer coefficients with zeros 0, 2, and 1/2.

thirddegree polynomial with real coefficients 4 3

The twice–differentiable function f is defined for all real numbers and satisfies the following conditions: f(0)=3 f′(0)=5 f″(0)=7 a)The function g is given by g(x)=e^ax+f(x) for all real numbers, where a is a constant. Find g ′(0) and g ″(0) in terms...


Write a polynomial function with integral coefficients having the given roots. 1.) 0, 1/2, 6 2.) +or 5i

Find a polynomial of the specified degree that satisfies the given conditions. Degree 4; zeros −3, 0, 1, 4; coefficient of x3 is 4

Section Antiderivatives: Find the function f(x) satisfying the given conditions. f''(t) = 4 + 6t, f(1) = 3, f(1) = 2

Find a polynomial p(x) with real coefficients having the given zeros. 6,14, and 4+3i

The Taylor series about x=5 for a certain function f converges to f(x) for all x in the interval of convergence. The nth derivative of f at x=5 is given by f^(n) (5)= (1)^n(n!)/((2^n)(n+2)), and f(5)=1/2. Write third degree Taylor polynomial for f about x=5. Then find the ...

Suppose that a polynomial function of degree 5 with rational coefficients has 0 (with multiplicity 2), 6, and –2 + 3i as zeros. Find the remaining zero. A. –6 B. –2 – 3i C. 0 D. 2 + 3i

write, in extended form, a polynomial(with real coefficients) of degree 3, with solutions 2,2i.

Find the linear function satisfying the given conditions. g(2) = 9 and the graph of g is perpendicular to the line 4x − 2y = 3. g(x) =

Find a polynomial function f(x), with real coefficients, that has 1 and 3+2i as zeros, and such that f(1)=2 (Multiply out and simplify your answer)

Use synthetic division to show that x is a solution of the thirddegree polynomial equation, and use the result to factor the polynomial completely. List all the real zeros of the function. x^3  28x  48 = 0 x=2 I have no idea how to start this problem!!


Suppose that a polynomial function of degree 5 with rational coefficients has 0 (with multiplicity 2), 3, and 1 –2i as zeros. Find the remaining zero. A. –2 B. –1 – 2i C. 0 D. 1 + 2i

write the polynomial function of least degree that has real coefficeents the given zeros, and a leasing coefficiennt of 1. 1,3,4

Create a 3rd degree polynomial with real coefficients that has roots 1 and 4i. Write your answer in form ax^3 + bx^2 + cx+ .

Create a 3rd degree polynomial with real coefficients that has roots 1 and 4i. Write your answer in form ax^3 + bx^2 + cx+ d .

Form a polynomial f(x) with real coefficents having the given degree and zeros Degree 5; Zeros: 2; i;7+i Enter the polynomial f(x)=a(____) type expression using x as the variable
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