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9.

And the word is minus, not minis.

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Q: When this polynomial is simplified what is the coefficient of x2 5x2 plus 3x minis 6x3 plus 4x2 plus 2x minis x plus 10?
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When this is polynomial is simplified what is the coefficient of x3 5x2 plus 3x2b minis 6x3 plus 4x2 plus 2x32b minis x plus 10?

-6. And the word is still minus, not minis.


What is the coefficient of the term of degree 7 in the polynomial 4 plus 6x7 plus 10x - 5x6 - 2x5?

6


What is the coefficient of the term of degree 4 in this polynomial 4x8 plus 5x4-2x3 plus x2-1?

For a single term, the "degree" refers to the power. The coefficient is the number in front of (to the left of) the x.


X plus 5 x plus 2 as a polynomial in standard form?

The expression "X plus 5 x plus 2" can be simplified to "6x + 2". Therefore, the polynomial in standard form is 6x + 2.


What is the coefficient of the term of degree 4 in this polynomial 2x5 plus 3x4 - x3 plus x2 - 12?

it is 3. You are doing APEX right?


What is the coefficient of the term of degree 1 in the polynomial 5x2 plus 7x10 - 4x4 plus 9x - 2?

= 5x2+70-16+9x-2 = 5x2+9x+52 = 5x2+9x1+52 This implies coefficient of degree 1 is 9. Ans.


Is the degree of the polynomial 3x4 plus 4x3 - 3x4 plus 5x plus 1 is 3?

Yes. Before using the polynomial for any productive purpose, it would have to be cleaned up and simplified. In that process, the +3x4 and -3x4 would go away, and the highest-order term remaining would be the 4x3.


What kind of polynomial is this 2x5 plus 2x4 plus 2x plus 1?

A fifth degree polynomial.


What are the coefficients of x3 8x2-5x plus 4?

1, 8, -5 and 4 One could argue that 4 is not a coefficient, but a term of it's own. On the other hand, if you follow the pattern in the polynomial, you could argue that it's a coefficient of x0.


What is the polynomial for x2 plus 11x plus 30?

The actual equation itself is the polynomial. There is no polynomial for it, and your question doesn't really make sense.


What type of polynomial is 7x2 - 5x plus 2?

It is a quadratic polynomial.


What is a polynomial of degree 3 that has no real zeros?

If the coefficients of a polynomial of degree three are real it MUST have a real zero. In the following, asymptotic values are assumed as being attained for brevity: If the coeeff of x3 is positive, the value of the polynomial goes from minus infinity to plus infinity as x goes from minus infinity to plus infinity. The reverse is true if the coefficient of x3 is negative. Since all polynomials are continuous functions, the polynomial must cross the x axis at some point. That's your root.