г) P(x) = 2x² +8x³-5x²-4x+2, Q(x) = x²+4x-2

д) P(x) = 3x² - х³ +8x² +5x+3, Q(x) = x²-x+3

e) P(x) = 3x² +9x³ - 5x²-6x+2, Q(x)=3x² -2

ë) P(x) = x²-2x²-4, Q(x)=x-2

ж) P(x) = x³ −4x² +9, Q(x)=x-3

3) P(x) = x²-13x-42, Q(x) = x²-x-6

It seems like you're looking to perform operations between two polynomials \( P(x) \) and \( Q(x) \). Could you clarify what operation you want to perform with these pairs of polynomials? Common operations include:

- Addition: \( P(x) + Q(x) \)
- Subtraction: \( P(x) - Q(x) \)
- Multiplication: \( P(x) \times Q(x) \)
- Division: \( P(x) \div Q(x) \)

Let me know which operation you'd like to perform or if you need help with something specific related to these polynomials!

Do you want details or have any questions?

Here are 5 related questions to expand your understanding:

1. How do you perform polynomial long division with \( P(x) \) and \( Q(x) \)?
2. What are the steps to factor polynomials like \( P(x) \) and \( Q(x) \)?
3. How do you find the remainder when dividing two polynomials?
4. What is the difference between multiplying and adding polynomials?
5. How do you find the roots of a polynomial equation?

**Tip:** When adding or subtracting polynomials, combine like terms by adding or subtracting their coefficients.

г) P(x) = 2x² +8x³-5x²-4x+2, Q(x) = x²+4x-2
д) P(x) = 3x² - х³ +8x² +5x+3, Q(x) = x²-x+3
e) P(x) = 3x² +9x³ - 5x²-6x+2, Q(x)=3x² -2
ë) P(x) = x²-2x²-4, Q(x)=x-2
ж) P(x) = x³ −4x² +9, Q(x)=x-3
3) P(x) = x²-13x-42, Q(x) = x²-x-6

This webpage covers how to perform operations such as addition, subtraction, multiplication, and division between polynomials P(x) and Q(x), including examples such as P(x) = 2x² +8x³-5x²-4x+2 and Q(x) = x²+4x-2. Key algebraic concepts like the polynomial division theorem are explained, suitable for Grades 10-12 students.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation