### Polynomial Classification Activity**Instructions:**Drag and drop the correct term to match the polynomial type described.**Terms to Choose From:**- Cubic Polynomial- Quartic Trinomial- Constant- Quadratic Binomial- Linear MonomialThis interactive activity helps students classify different types of polynomials. Each term represents a specific category in polynomial classification. Here’s what each term means:1. **Cubic Polynomial:** A polynomial of degree three.2. **Quartic Trinomial:** A polynomial of degree four with three terms.3. **Constant:** A polynomial that has a value which does not change, i.e., it has no variable terms.4. **Quadratic Binomial:** A polynomial of degree two with two terms.5. **Linear Monomial:** A polynomial of degree one with a single term.Students are to drag the term from the list and drop it into the appropriate box above, matching the polynomial type. This activity encourages familiarity with polynomial terminology and structure. **Matching Polynomials with Their Correct Classification**This exercise is designed to help you identify and classify different types of polynomials. Below is the image of the question where you need to match the given polynomials to their provided classifications by drawing lines.### Polynomials:1. $3x + 6x - 8$2. $-5x^2 + 4$3. $-3x^3 + 4x^2 - 2x + 8$4. $-10$5. $6x$### Classifications:1. Linear Polynomial2. Quadratic Polynomial3. Cubic Polynomial4. Constant Polynomial5. Linear Polynomial### Instructions:You have to draw a line to match each polynomial with its correct classification. Here is a detailed breakdown of the lines' connections from the polynomials on the left to their classifications on the right:1. **$3x + 6x - 8$** connects to **Linear Polynomial**.2. **$-5x^2 + 4$** connects to **Quadratic Polynomial**.3. **$-3x^3 + 4x^2 - 2x + 8$** connects to **Cubic Polynomial**.4. **$-10$** connects to **Constant Polynomial**.5. **$6x$** connects to **Linear Polynomial**.### Diagram Description:Notice that each polynomial on the left has a line that connects to the correct classification on the right. This is illustrated by the dashed lines leading from each polynomial to its corresponding classification. Align the polynomial expressions correctly to ensure accurate classification and understanding.By completing this exercise, you will improve your ability to recognize and classify polynomials effectively.

The number of terms in the polynomial decides the type of polynomial. If the number of term in the…

Answered: h polynomial with it's correct…

Math

Geometry

h polynomial with it's correct classification: 6x -10 -3x + 4.x - 2x + 8 -5x + 4 3x* + 6x 8

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

See similar textbooks

Related questions

Q: Subtract the polynomials and simplify the result completely: (9x5-9x4-6x2-11x) - (-2x5+12x4+6x2+9)

Q: Do you think that the polynomial is a good model for the height of the coaster throughout the ride

A: In this question, we need to check the condition for h(t) As we know the coaster must back at the…

Q: Use polynomial divison to simplify (10x3 - 2x + 7)by(5x-4)

Q: What is the domain of a polynomial?

A: We have to find the domain of polynomial function. We know that polynomial is defined as set of real…

Q: How do you find a GCF of a monomial and a polynomial, can i have step by step showing of each type?

A: solution

Q: (-4x4-11x3-10x2+5)-(-10x5+x4-5x-8) Subtract the polynomials and simplify the result completely:

Q: What is the polynomial expression (5x-2) (4x²–5x+4) in expanded form? A B с 20x³-33x²+30x-8 20x³ +…

A: Given: (5x-2)(4x2-5x+4)

Q: behavior

Q: use the table method to find the product (x+4)(x+5)

Concept explainers

Polynomials

Try substituting 1. You will get 6 and not 0. Try other real values also. What About -2? Let us check.

Question

### Polynomial Classification Activity

**Instructions:**
Drag and drop the correct term to match the polynomial type described.

**Terms to Choose From:**
- Cubic Polynomial
- Quartic Trinomial
- Constant
- Quadratic Binomial
- Linear Monomial

This interactive activity helps students classify different types of polynomials. Each term represents a specific category in polynomial classification. Here’s what each term means:

1. **Cubic Polynomial:** A polynomial of degree three.
2. **Quartic Trinomial:** A polynomial of degree four with three terms.
3. **Constant:** A polynomial that has a value which does not change, i.e., it has no variable terms.
4. **Quadratic Binomial:** A polynomial of degree two with two terms.
5. **Linear Monomial:** A polynomial of degree one with a single term.

Students are to drag the term from the list and drop it into the appropriate box above, matching the polynomial type. This activity encourages familiarity with polynomial terminology and structure.

**Matching Polynomials with Their Correct Classification**

This exercise is designed to help you identify and classify different types of polynomials. Below is the image of the question where you need to match the given polynomials to their provided classifications by drawing lines.

### Polynomials:
1. $3x + 6x - 8$
2. $-5x^2 + 4$
3. $-3x^3 + 4x^2 - 2x + 8$
4. $-10$
5. $6x$

### Classifications:
1. Linear Polynomial
2. Quadratic Polynomial
3. Cubic Polynomial
4. Constant Polynomial
5. Linear Polynomial

### Instructions:
You have to draw a line to match each polynomial with its correct classification. Here is a detailed breakdown of the lines' connections from the polynomials on the left to their classifications on the right:

1. **$3x + 6x - 8$** connects to **Linear Polynomial**.
2. **$-5x^2 + 4$** connects to **Quadratic Polynomial**.
3. **$-3x^3 + 4x^2 - 2x + 8$** connects to **Cubic Polynomial**.
4. **$-10$** connects to **Constant Polynomial**.
5. **$6x$** connects to **Linear Polynomial**.

### Diagram Description:
Notice that each polynomial on the left has a line that connects to the correct classification on the right. This is illustrated by the dashed lines leading from each polynomial to its corresponding classification. Align the polynomial expressions correctly to ensure accurate classification and understanding.

By completing this exercise, you will improve your ability to recognize and classify polynomials effectively.

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

SEE SOLUTION Check out a sample Q&A here

Step 1

VIEW

Step 2

VIEW

Step by step

Solved in 2 steps

SEE SOLUTION Check out a sample Q&A here

Knowledge Booster

$Polynomial$

Learn more about

Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, geometry and related others by exploring similar questions and additional content below.

Similar questions

Find a polynomial whose graph fits the following points: (-2,-13), (0,1), (2,3), (4,5)
For each polynomial below, determine if it has an even or odd degree and determine if it is an even or odd function. (a) y = 5(x - 1)15 + 2 (i) even degree or odd degree? ---Select--- ✓ (ii) even function, odd function, or neither? (b) y = -15 + x¹2 ---Select--- ✓ (i) even degree or odd degree? ---Select--- ✓ (ii) even function or odd function, or neither? ---Select--- ✓
What is the missing polynomial? 7-(20- 4x- 5x2) = 20 – 7x² | 4x-12x 4x-2x2 O 40-4x-12x2 O40-4x-2x2
Written as a simplified polynomial in standard form, what is the result when (2x + 2)3 is subtracted from x2 + 5x + 1?
Calculate (-3x*-5x²+x-12) + (x + 1) using long division. a. -3x² - 2x-2 remainder -10 b. -3x³-3x²-8x-7 remainder-19 O A B c. -3x³ + 3x² - 8x+9 remainder-21 d. -3x+3x³ - 8x² +9x-21
Divide (28x + 29x4 + 5x³ + 86x² + 56x + 53) by (-4x – 7) using synthetic division. -7x4 + 5x³ – 10x² – 4x + 4 | -4x – 7 -7x4 + 5x3 – 10x² – 4x – 7 -7x4 + 5x3 – 10x² – 4x – 7 + -4x – 7 4 -7x4 + 5x³ – 10x² – 4x – 7 – 4 -4x – 7
Find the zeros and multiplicities of the polynomial f(x)=(x-6)^5(x^2-36)^4
Multiply monomials by polynom x W/algebra/x2f8bb11595b61c86:quadratics-multiplying-factoring/x2f8bb11595b61c86:multiply-monomial-polynomial/e/mond A rectangle has a height of 7 and a width of 2x² – 3. Express the area of the entire rectangle. Expression should be expanded. 2.x2 3 7 Area = I Stuck? V Va Va ab About ion is to provide a free, world-class Contact Courses
Write a polynomial function f of the least degree that has rational coefficients, a leading coefficient of 1, and the zeros 4 and square root (6). Only type the coefficients of your answer in the blanks for the standard form: Ax^3+Bx^2+Cx+D Type negative numbers when the term is subtracted and type 0 when the term is missing.
What is the degree of the polynomial, 16y3+10x25-119x56?
Monomial times polynomial simplify: