Graphing Polynomials Review

What is the DEGREE of this polynomial: $f\left(x\right)=-7x^3+2x^4-11x+3$   

• 0

• 1

• 3

• 4

• 8

Identify the type of symmetry based on the graph:

i. symmetric with respect to the x-axis

ii. symmetric with respect to the y-axis

iii. symmetric with respect to the origin

• i only

• ii only

• iii only

• i, ii, and iii

Identify the type of symmetry based on the graph:

i. symmetric with respect to the x-axis

ii. symmetric with respect to the y-axis

iii. symmetric with respect to the origin

• i only

• ii only

• iii only

• i, ii, and iii

Which classification is given to a function that exhibits symmetry over the y-axis?

• odd

• even

Which classification is given to a function that exhibits symmetry over the origin?

• odd

• even

Use the symmetry tests to determine tif the given function is odd, even, or neither:  $f\left(x\right)=x^5+1$  

• odd

• even

• neither

Is this an even, odd, or neither function?

f(x) = x⁴ + x²

• Even

• Odd

• Neither

 $y=7x^8-9x^2+33$  

• Even Function

• Odd Function

• Function - neither even nor odd

• Not a function

 $y=8x^{12}-8x^4+6x+22$  

• Even Function

• Odd Function

• Function - neither even nor odd

• Not a function

 $y=12x^7+6x^5-8x^3+4x$  

• Even Function

• Odd Function

• Function - neither even nor odd

• Not a function