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Polynomials...
Solve: Common Factors Of PolynomialsFind the greatest common factor: 3x^2 – 15x^4A. x^2B. 3x^2C. 3xD. 3x^4Find the greatest common factor: 24y^8 + 6y^6A. 6y^6B. 6y^8C. 3y^2D. 24y^8Find the greatest common factor: 14a^4 + 35a^9A. 7a^9B. 7a^4C. a^4D. 7aFind the greatest common factor: 12xy^5+ 60x^4y62 – 24x^3y^3A. 3x^4y^5B. 6xy^5C. 6xy^2D. 12xy^2Find the greatest common factor: 9a^3bc^2 + 12ac^4 + 15a^2b^3cA. 9a^2b62c^2B. 3acC. 15a^3b^3c^4D. 3abc
Me ! 1. Polynomials Add or subtract(4x2 + 15x – 3) – (–3x2 + 5) (1 point)A. 7x2 + 15x – 8 B. x2 + 12x + 2 C. x2 + 15x – 8 D. 7x2 + 8 2. 2. Simplify the polynomial. –3f2 + 4f – 3 + 8f2 + 7f + 1 (1 point) A. 5f2 – 11f + 2 B. 11f2 + 11f + 2 C. 5f2 + 11f – 2 D. –5f2 + 11f – 2 3. Add or subtract (2x2 + 6x + 1) + (–7x2 + 2x – 3) (1 point) A. 5x2 – 4x – 2 B. –5x2 + 8x – 2 C. 5x2 – 8x + 2 D. –9x2 – 8x + 2 4. Name the coefficients in the polynomial. 4x2 + 3x – 3 (1 point) A. 4, –3, –3 B. 4, 3 C. 4, 3, 3 D. –4, –3 5. How many terms are in the following polynomial? 6x4 + 3x3 – 2x2 + 15x – 14 (1 point) A. 5 B. 4 C. 3 D. 2 6. In the expression –7x – 5x2 + 5, what is the coefficient of x? (1 point) A. 7 B. 5C. –5D. 7 7. Write the expression using scientific notation. (2.5 • 104)(4 • 103) (1 point)A. 10 • 107 B. 10 • 108 C. 1 • 108 D. 10 • 1012 8. Write the expression using a single exponent. 22 • 28 (1 point)A. 410B. 210C. 416D. 216
Magic squares when added all rows & columns equal the same #, such as the example on q #7. I need Question #8. help
Provide three unique examples of polynomials of varying degree and classification. State the classification and degree of each. (ie. 3x3+2y2x2 classification: binomial, degree: fourth)
Solve the equation in the complex number system. X^-3 - 1=0. I know you have to move the 1 over which leaves you with X^3=1. get rid of the x^3?
Solve the x³ + 8x = 6x²
Simplify. (Polynomials) 1. (2cd^3)(-2c)(3c^d) = 2. (2x^2)(3x^6) - (4x^4)(2x^4) = 3. (6x^2)(3x^6) + (4x^4)(2x^4) = 4. (2ab^2)^2(-3a^2b^2) = 5.6a^3(a^2-2a+1) = 6.2xy(x^2-3xy+y^2) = 7. (a+b) (2a^2-ab+3b^2) = ( )
Multiplying polynomials (3x-8) (2x-2)
A set is closed under an operation if performing that operation on two members of the sets results in another member of the set. Is the set of polynomials closed under addition? Subtraction? Explain.
Describe the graph of the function f(x) = x3 − 18x2 + 107x − 210. Include the y-intercept, x-intercepts, and the shape of the graph.
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