Consider the following. 3x + 8 C(x) = x +3 (a) State the domain of the function. O all real numbers x all real numbers x except x = -3 all real numbers x except x = 8 all real numbers x except x = -8 O all real numbers x except x = 3 (b) Identify all intercepts. (If an answer does not exist, enter DNE.) x-intercept (x, y) = y-intercept (x, y) = (c) Find any vertical and horizontal asymptotes. (Enter your answers as a comma-separated list of equations. If there are no asymptotes, enter DNE.)

Q: (x-4)(x-3) Determine the points of discontinuity for the function f(x): = (x-3)(x+2) a. (3.- 1/3) 5…

A: To determine the points of discontinuity for the function f(x)=(x−3)(x+2)(x−4)(x−3)​ , we need to…

Q: Consider the following. 3x2 - 11x - 4 x - 5x2 - 9x + 45 f(x) = (a) State the domain of the function.…

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Q: Find the x-value(s) of the vertical asymp- tote(s) for the function. If there is more than one…

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Q: x2 + 4x – 21 Let f(x) Write the domain of f as an interval. 2

A: see 2nd step.

Q: Graph the function. f(x) = 4x - 1 y y 10 10 5 5 -10 -5 TO -10 -5 5 10 -5 -5 –10 -10 y y 10 10- 5 5…

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Q: Consider the following. 4x A(x) x2 - 3x - 4 (a) State the domain of the function. O all real numbers…

A: Thanks for the question :)And your upvote will be really appreciable ;)

Q: (-∞, -4): -4 Evaluate the function f(x) at your selected x-value: Will f(x) be positive or negative…

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Q: Select all of the statements that are true for the functi O f(x) is shifted 4 units to the right. If…

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Q: Evaluate the function for the indicated values. f(x) = 4[x - 9] - 6 (1) S(-2) (ii) F(-9.7) 3. (iii)…

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Q: Refer to the functions f and g and evaluate the functions at x =-2. f = {(2, -1), (1, 1), (-4, -6),…

A: (f+g)(-2)=f(-2)+g(-2)  Substitute   f(-2)=-8  ,    g(-2)=-5in the above equation

Q: Give the domain of the function. 2x7y - x 6x - Y

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Q: Describe the end behavior of the left side of the function: f(x) = -x5- 3x + 2 y approaches infinity…

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Q: Write the function as a composition of two functions. 1 2 y= (x² +8x) ³ - 7(x² +8x)³ +3 x² + 8x) ³…

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Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.