Naming Polynomials - Kuta Software
Naming Polynomials - Kuta Software
Naming Polynomials - Kuta Software
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<strong>Kuta</strong> <strong>Software</strong> - Infinite Algebra 1 Name___________________________________<br />
<strong>Naming</strong> <strong>Polynomials</strong><br />
Name each polynomial by degree and number of terms.<br />
1)<br />
2p<br />
4 +<br />
3) 2x<br />
2<br />
5)<br />
p 3<br />
−5n<br />
4 + 10n<br />
− 10 6)<br />
2) −10a<br />
7) 6n<br />
8) 1<br />
9)<br />
11)<br />
13)<br />
−9n<br />
+ 10 10)<br />
8p<br />
5 − 5 p 3 + 2p<br />
2 − 7 12)<br />
−8n<br />
4 + 5n<br />
3 − 2n<br />
2 − 8n<br />
14)<br />
Date________________<br />
Period____<br />
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4)<br />
-1-<br />
−10k<br />
2 + 7<br />
−6a<br />
4 + 10a<br />
3<br />
5a<br />
2 − 6a<br />
−7n<br />
7 + 7n<br />
4<br />
9v<br />
7 + 7v<br />
6 + 4v<br />
3 − 1
15)<br />
17)<br />
19)<br />
21) 2n<br />
5<br />
23)<br />
25)<br />
9x<br />
2 + 3x<br />
16) −6<br />
−10k<br />
4 + k 2 − k 18)<br />
9r<br />
6 − 8 20)<br />
4x<br />
− 9x<br />
2 + 4x<br />
3 − 5x<br />
4<br />
8a<br />
+ 1<br />
9n<br />
5 − 8n<br />
3<br />
22) −10x<br />
5<br />
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24)<br />
−4 − 2a<br />
2 + 8a<br />
26)<br />
27) −1 28)<br />
29) 4 30)<br />
-2-<br />
10 + 8x<br />
4b<br />
6 + 5b<br />
5 + b 4<br />
7n<br />
5 + 10n<br />
4 − 3n<br />
+ 10n<br />
7<br />
4r<br />
6 − 3r<br />
2 − 8r<br />
4
<strong>Kuta</strong> <strong>Software</strong> - Infinite Algebra 1 Name___________________________________<br />
<strong>Naming</strong> <strong>Polynomials</strong><br />
Name each polynomial by degree and number of terms.<br />
1)<br />
2p<br />
4 +<br />
3) 2x<br />
2<br />
5)<br />
7) 6n<br />
9)<br />
11)<br />
13)<br />
p 3<br />
quartic binomial<br />
quadratic monomial<br />
−5n<br />
4 + 10n<br />
− 10<br />
quartic trinomial<br />
linear monomial<br />
−9n<br />
+ 10<br />
linear binomial<br />
8p<br />
5 − 5 p 3 + 2p<br />
2 − 7<br />
quintic polynomial with four terms<br />
−8n<br />
4 + 5n<br />
3 − 2n<br />
2 − 8n<br />
quartic polynomial with four terms<br />
2) −10a<br />
linear monomial<br />
Date________________<br />
Period____<br />
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4)<br />
6)<br />
8) 1<br />
10)<br />
12)<br />
14)<br />
-1-<br />
−10k<br />
2 + 7<br />
quadratic binomial<br />
−6a<br />
4 + 10a<br />
3<br />
quartic binomial<br />
constant monomial<br />
5a<br />
2 − 6a<br />
quadratic binomial<br />
−7n<br />
7 + 7n<br />
4<br />
seventh degree binomial<br />
9v<br />
7 + 7v<br />
6 + 4v<br />
3 − 1<br />
seventh degree polynomial with four terms
15)<br />
17)<br />
19)<br />
9x<br />
2 + 3x<br />
quadratic binomial<br />
−10k<br />
4 + k 2 − k<br />
quartic trinomial<br />
9r<br />
6 − 8<br />
21) 2n<br />
5<br />
23)<br />
25)<br />
27) −1<br />
29) 4<br />
sixth degree binomial<br />
quintic monomial<br />
4x<br />
− 9x<br />
2 + 4x<br />
3 − 5x<br />
4<br />
quartic polynomial with four terms<br />
−4 − 2a<br />
2 + 8a<br />
quadratic trinomial<br />
constant monomial<br />
constant monomial<br />
-2-<br />
16) −6<br />
constant monomial<br />
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18)<br />
20)<br />
8a<br />
+ 1<br />
linear binomial<br />
9n<br />
5 − 8n<br />
3<br />
quintic binomial<br />
22) −10x<br />
5<br />
24)<br />
26)<br />
28)<br />
30)<br />
quintic monomial<br />
10 + 8x<br />
linear binomial<br />
4b<br />
6 + 5b<br />
5 + b 4<br />
sixth degree trinomial<br />
7n<br />
5 + 10n<br />
4 − 3n<br />
+ 10n<br />
7<br />
seventh degree polynomial with four terms<br />
4r<br />
6 − 3r<br />
2 − 8r<br />
4<br />
sixth degree trinomial<br />
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