Urgent stuff, pls:))).Can someone give me polynomial with a degree of 3 or higher

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Answer 1

Answer:

A polynomial is a function that, given an input $x$ , returns as output a sum of powers of $x$ , each multiplied by some coefficient. Note that 1 is a power of $x$ , since $x^0=1$

The degree of the polynomial is the highest exponent of $x$ appearing in the sum.

So. if you want to build a polynomial with degree 3 or higher, you have to:

1 - Choose the degree of the polynomial to be 3 or higher, for example 5.

2 - Consider all the powers of $x$ , with exponents up to 5: $1,x,x^2,x^3,x^4,x^5$

3- Assing a coefficient to every power. We usually write $a_n$ to indicate the coefficient of $x^n$ . You can choose any number you like. So, for example, you can choose

$a_0 = 3, a_1 = 0, a_2 = -5, a_3 = 12, a_4 = -1, a_5 = 1$

4 - Multiply each power by its coefficient, and sum all the pieces:

$a_0x^0 + a_1x^1 + a_2x^2 + a_3x^3 + a_4x^4 + a_5x^5$

$3\cdot 1 + 0\cdot x^1 + (-5)\cdot x^2 + 12\cdot x^3 + (-1)\cdot x^4 + 1\cdot x^5$

$3 -5x^2 + 12x^3 -x^4 + x^5$

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i guess the answer is c

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Answer:

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Step-by-step explanation:

Answer:

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Answer:

Step-by-step explanation:

In a right triangle, the measure of one acute angle is 26°. What is the measure of the other acute angle?

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How are fractions and ratios the same? How are they different?

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Answer:

Step-by-step explanation:

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Ex-4:2, 4/2

See what I mean?

Find the next two terms in the following sequence.

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$13;-5;-35;-77;...\n\na_n=19-6n^2\n\na_1=19-6\cdot1^2=19-6=13\n\na_2=19-6\cdot2^2=19-6\cdot4=19-24=-5\n\na_3=19-6\cdot3^2=19-6\cdot9=19-54=-35\n\na_4=19-6\cdot4^2=19-6\cdot16=19-96=-77\n\na_5=19-6\cdot5^2=19-6\cdot25=19-150=-131\n\na_6=19-6\cdot6^2=19-6\cdot36=19-216=-197$

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