Algebra 1 Polynomials Operations

Name the expression:

 $3+10r^2$  

• quadratic binomial

• constant binomial

• quadratic monomial

• linear binomial

Name the following expression:

 $2n^6-6n-2n^4-4n^3$  

• quartic polynomial

• sixth degree polynomial

• quartic quadrinomial

• sixth degree trinomial

Add the following polynomials: $\left(m^4-1+7m\right)+\left(-4m^4-14-4m\right)$  

•  $5m^4-3m-15$  

•  $4m^4-4m-15$  

•  $-3m^4+3m-15$  

•  $-3m^4-11m-15$  

Add the following polynomials:

 $\left(10m^3-7m^2-7\right)+\left(-3m^3-4m^2+8\right)+\left(-9m^3+9m^2\right)$  

•  $-2m^3-2m^2+1$  

•  $2m^3-2m^2+1$  

•  $-2m^3+2m^2+1$  

•  $2m^3+8m^2+1$  

Subtract the following polynomials:

 $\left(-9v^5-13v^2+13v\right)-\left(4v^5+11v^2-9v\right)$  

•  $5v^5-25v^2+22v$  

•  $-13v^5-24v^2+22v$  

•  $-5v^5-20v^2+14v$  

•  $-13v^5-2v^2-4v$  

Subtract the following polynomials:
 $\left(3k^2+14k^5+14k\right)-\left(10k^5+12k-k^2\right)$  

•  $6k^5-2k^2+2k$  

•  $4k^2+2k^2+2k$  

•  $6k^5+2k^2+5k$  

•  $4k^5-2k^2+2k$  

Multiply:

 $7n\left(n+2\right)$  

•  $7n+14$  

•  $7n^2+2$  

•  $7n^2+14n$  

•  $14n+14$  

Multiply:
 $7a\left(2a^2-4a-6\right)$  

•  $14a^2-14a-42$  

•  $14a^3-28a^2-42a$  

•  $14a^2-28a-42$  

•  $14a^3-4a-6$  

Multiply:
 $\left(2p+3\right)\left(6p-4\right)$  

•  $12p^2+10p-12$  

•  $12p^2+26p+12$  

•  $22p-12$  

•  $12p^2-12$  

Multiply:
 $\left(2x-8\right)\left(x-4\right)$  

•  $2x^2+32$  

•  $2x^2-12x+32$  

•  $2x^2-16x+32$  

•  $2x^2-32$