__ 4 z 1- \"0' 4x \"*4" +4 Thisfunctionisa because the grip multiplicity of degree is intervalls) the interval 8) Does it ha F) What's its G) Does it ha graph has two zeroes at is x ~ on. ['(x) _. increasing over the intervails) A) Does the graph represent an even or odd degree function? c) Find .3) = E) Find the Domain: 4'" degree that is _________._ h has no breaks, gaps, or holes. The domain Is and the range is . The graph has symmetry which makes it an function. The and . each with a is -d and the . Since the , then the and x oo,/(x) - .The function Is and decreasing over the . The outputs (f'(x) > D) are positive on ve symmetry? if 50, describe the symmetry? D) lf f(x) = 1, find it. Range: end behavior? it ~) ~00 y > x > 00 y _. ve a negative or positive leading coefficient? Explain. A) Domain: Range: 8) Least degree: C) How many turning points? D) Where is the graph increasing? E] Find flx)