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Categorieën: Alle - division - polynomial - roots

door Kiara Ferrygood 6 jaren geleden

335

Lesson #1

The process of synthetic division simplifies the task of dividing polynomials, especially when determining the roots of the polynomial. It is closely related to the Remainder Theorem, which states that if a polynomial f(

IM3/Pre-Calculus Concept Map 2017 - KIARA WARD

door Kiara Ward

Whole Number Computation

door Whitney Steg

Grade 3: Parts of a plant

door Umaima Motiwala

mat151

door Denice Ceniceros

Synthetic Divison

layout

Lesson #1

The process of synthetic division simplifies the task of dividing polynomials, especially when determining the roots of the polynomial. It is closely related to the Remainder Theorem, which states that if a polynomial f(

IM3/Pre-Calculus Concept Map 2017 - KIARA WARD

Whole Number Computation

Grade 3: Parts of a plant

mat151

Synthetic Divison

layout

Polynomial on the inside binomial on the outside

x-k (x-(-k))

Long Divison

Vocabulary

Polynomial

coefficient

dividend

remainder

quotient

Remainder Theorem

If a polynomial f(x) is divided by x-k, then the reminder is r=f(k)

Finding roots of Polynomials

Factor Theorem

Zero Remainder

Nonzero remainder

Mindomo

Meer informatie

Veelgestelde vragen

Lesson #1

The process of synthetic division simplifies the task of dividing polynomials, especially when determining the roots of the polynomial. It is closely related to the Remainder Theorem, which states that if a polynomial f(

IM3/Pre-Calculus Concept Map 2017 - KIARA WARD

Whole Number Computation

Grade 3: Parts of a plant

mat151

Synthetic Divison

layout

Polynomial on the inside binomial on the outside

x-k **(x-(-k))**

Long Divison

Vocabulary

Polynomial

coefficient

dividend

remainder

quotient

Remainder Theorem

If a polynomial f(x) is divided by x-k, then the reminder is r=f(k)

Finding roots of Polynomials

Factor Theorem

Zero Remainder

Nonzero remainder

Vertel anderen over Mindomo

Mindomo

Meer informatie

Veelgestelde vragen

x-k (x-(-k))