dominates as

*Choice (a) is incorrect*

Try again, an exponential function will always dominate a power function.

*Choice (b) is correct!*

An exponential function will always dominate a power function.

*There is at least one mistake.*

For example, choice (a)should be True.

The highest power of is 3 and this is degree of the polynomial and the coefficient of is 7 and this is the leading coefficient.

*There is at least one mistake.*

For example, choice (b)should be False.

Try again, read the definition of a polynomial on page 38.

*There is at least one mistake.*

For example, choice (c)should be False.

Try again, read the definition of a polynomial on page 38.

*There is at least one mistake.*

For example, choice (d)should be True.

The highest power of is 4 and this is degree of the polynomial and the coefficient of is -5 and this is the leading coefficient.

*There is at least one mistake.*

For example, choice (e)should be True.

In a polynomial the powers of must be positive.

*There is at least one mistake.*

For example, choice (f)should be False.

Try again, read the definition of a polynomial on page 38.

*Correct!*

*True*The highest power of is 3 and this is degree of the polynomial and the coefficient of is 7 and this is the leading coefficient.*False*Try again, read the definition of a polynomial on page 38.*False*Try again, read the definition of a polynomial on page 38.*True*The highest power of is 4 and this is degree of the polynomial and the coefficient of is -5 and this is the leading coefficient.*True*In a polynomial the powers of must be positive.*False*Try again, read the definition of a polynomial on page 38.

Which of the the following statements are correct?

*Choice (a) is incorrect*

Try again, the maximum number of turns is one less than the minimum possible degree.

*Choice (b) is correct!*

There are 4 turns so the minimum possible degree is 5. Since it is an odd power and the graph tends to as the leading coefficient is negative.

*Choice (c) is incorrect*

Try again, the graph tends to as and there are 4 turns.

*Choice (d) is incorrect*

Try again, the graph tends to as

*Choice (b) is incorrect*

Try again, has to be of even degree and has to be of odd degree.

*Choice (c) is incorrect*

Try again, some of the formulae do not match any functions. Try expanding the factors.

*Choice (d) is incorrect*

Try again, some of the formulae do not match any functions. Try expanding the factors.

Polynomials are named based on two criteria

1. the highest exponent

2. the number of terms

Polynomials are named based on two criteria

So when given a polynomial...

1. the highest exponent

2. the number of terms

x^{3}-4x^{2}+3x-1

Polynomials are named based on two criteria

So when given a polynomial

The highest exponent is three

1. the highest exponent

2. the number of terms

x^{3}-4x^{2}+3x-1

highest exponent

Polynomials are named based on two criteria

So when given a polynomial

The highest exponent is three

1. the highest exponent

2. the number of terms

and the number of terms is four

x^{3}-4x^{2}+3x-1

1

2

3

4

four terms

Here's two charts that will aid us in naming

0

1

2

3

4

5

Exponent

constant

linear

quartic

quintic

quadratic

cubic

2

4

1

3

Terms

monomial

Polynomial of 4 terms

binomial

trinomial

0

1

2

3

4

5

Exponent

constant

linear

quartic

quintic

quadratic

cubic

Name the polynomial

x^{2}-5

2

4

1

3

Terms

monomial

Polynomial of 4 terms

binomial

trinomial

Quadratic Binomial

Quadratic Monomial

Linear Binomial

Linear Monomial

0

1

2

3

4

5

Exponent

constant

linear

quartic

quintic

quadratic

cubic

x^{3}-5x+1

Match the polynomial with the name

5

x^{5}

2

4

1

3

Terms

monomial

Polynomial of 4 terms

binomial

trinomial

0

1

2

3

4

5

Exponent

constant

linear

quartic

quintic

quadratic

cubic

x-5

Match the polynomial with the name

2x^{4}-x^{3}

x^{1}

2

4

1

3

Terms

monomial

Polynomial of 4 terms

binomial

trinomial

from the highest degree (power) to the lowest degree.

from the highest degree (power) to the lowest degree.

Which polynomial is in standard form?

x^{3 }+ 5x - 3x^{2}

x^{3} - 3x^{2} + 5x

- 3x^{2 }+x^{3 }+ 5x

from the highest degree (power) to the lowest degree.

Which polynomial is in standard form?

x^{3 }+ 5x - 34

x^{3} - 34 + 5x

- 34^{ }+x^{3 }+ 5x

from the highest degree (power) to the lowest degree.

Which polynomial is in standard form?

x^{1}^{3 }+ 5x - 34 + 2x

x^{1}^{3} - 3x^{7} + 5x^{6} - 8

x^{1}^{3 }+ 5x^{8 } + 7x^{2 }- x^{6}

x^{7}^{ }+ 5x^{4}^{ } + 7x ^{ }- x^{2 }+ 8

the polynomial will be in standard form.

x^{5}^{ }+ 9x^{3}^{ } + 7x ^{ }- 6x^{ }+ 8

the polynomial will be in standard form.

polynomial is in standard form

polynomial is in standard form

.

## Answers polynomial quiz

.

How To Factor Polynomials The Easy Way!.

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