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Find an equation for the polynomial that has zeros at x = 3, (multiplicity 2)  x = 1, and x = 0 (multiplicity of 3).  Please use the math type feature from the toolbar above when typing your answer. (it looks like a square root) Leave in factored form.

Find all the real zeros of the polynomial function. Determine the multiplicity of each zero.  State the end behavior of the function using either +infinity or -infinity.  f(x) = x4-x3-20×2 x =[answer1] with multiplicity [answer2] x =[answer3] with multiplicity [answer4] x =[answer5] with multiplicity [answer6] The function ends on the right going to [answer7] and the function ends on the left going [answer8].      

State whether the function is a polynomial function or not. If it is, give its degree. If it is not, tell why not.f(x) = x(x – 5)

Find all the real zeros of the polynomial function. Determine the multiplicity of each zero.  State the end behavior of the function using either +infinity or -infinity.  f(x) = x4-8×3-20×2 x =[answer1] with multiplicity [answer2] x =[answer3] with multiplicity [answer4] x =[answer5] with multiplicity [answer6] The function ends on the right going to [answer7] and the function ends on the left going [answer8].

The graph of a one-to-one function f is given. Draw the graph of the inverse function f-1 as a dashed line or curve.f(x) = x3 + 3

Find the x- and y-intercepts of f.f(x) = (x + 6)(x – 2)(x + 2)

Indicate whether the function is one-to-one.{(6, -1), (12, 0), (10, 1), (8, 2)}

With the ALTER LOGIN statement, you can’t…

Which of the following statements creates a SQL Server login ID for a user named TomBrown with the password ‘abc123XYZ’.

Name of the cavity that houses the Brain.