Write the polynomial (that means to multiply the factors) that has the following zeros: 0, 2, and -3.

Q: Why is a polynomial be thought as adding terms, even if some coefficients are negative

A: Why is a polynomial be thought as adding terms, even if some coefficients are negative

Q: 44n³ +n³ + 14n4 + 64n-25n²-35 5 n+7

A:

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

A: 2x2-3x+1 & x-5

Q: Write the polynomial z^4− 81 in factored form.

A: We will use the formula a2-b2 = (a+b)(a-b) Consider               z4-81 = (z2+9)(z2-9) =…

Q: Summarize in your own words how you would find the GCF of the following polynomial. 12x y + 16x'y +…

A: In this question , we can find GCF (Greatest common factor ) of the given polynomial. Firstly ,…

Q: Explain how to subtract polynomials ?

A:

Q: 15 What are the factors of this polynomial?

A:

Q: Classify each polynomial by it's terms

A: The objective of the question is to classify the given expressions into Monomial, Binomial,…

Q: 4.r 47 – 8r2 +3r+9 2.r +1

A: The given expression is: 4x3-8x2+3x+92x+1

Q: Write x7 - x as a product of linear factors over Z3. Do the same for x10 - x.

A: Given: Z3. To Do: We have to write x7-x and x10-x as a product of linear factors over Z3.

Q: 5x+21x° -LX+Xナ4X+L

A:

Q: Why do exponents change when you multiply and divide polynomials?

A: we know that

Q: Find a polynomial that assumes these values: 1 3 -4 3. 2. 2.

A:

Q: How many zeros does the polynomial 3x2 + 2x + 1 have in Z6?  I thought it was three but that was…

A: Solution: Given Polynomial is  3x2+2x+1   over  ℤ6

Q: write a polynomial in standard form that has the given zeros: 1,-2+√7, -2-√7

A: Given problem:- write a polynomial in standard form that has the given zeros: 1,-2+√7, -2-√7

Q: n 1 2 3 4 n-1 n R(n) (Simplified sum) 2 4 7 11 R(n-1) R(n) Pattern

A:

Q: Divide the polynomial by the monomial denominator by writing the fraction as the sum (or difference)…

A:

Q: Divide x+3x-10x-24 by x+4 to find all the zeros of the polynomial. [A] 4,-2,3 [B] -4, 3, -2 [C] -4,…

A:

Q: determine whether the second polynomial is a factor of the first polynomial.

A: determine whether the second polynomial is a factor of the first polynomial.