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The in operator returns True if the target string is somewhere in the search string; otherwise, it returns False.

What must you use to create a multi-line string?

Which of the following provides an easy way to perform operations on data values to produce other data values?

The in operator returns True if the target string is somewhere in the search string; otherwise, it returns False.

What is the most accurate definition of decoding?

Which of the following sentences contains a pair of italicized words that differ from each other by one phoneme?

Consider the polynomial below. \( f(x)=-3x(x-4)^2(x+2)^3 \). 1. What is the leading coefficient? {#1} 2. What is the degree of f? {#2} 3. Select the option that correctly describes the end behavior of f. {#3} 4. Describe each zero of f and its multiplicity using the table below. Order the zeros from least to greatest in the table. Zero Multiplicity {#4} {#5} {#6} {#7} {#8} {#9} 5. Find coordinates of the y-intercept. ({#10}, {#11})

Use long division to divide \( 2x^2+x+2 \) into \( 2x^3-7x^2+4x+12 \). State the quotient and remainder. Show your work on scratch paper for partial credit consideration.

Find all asymptotes of the rational function below. Type “None” if it does not have the respective asymptote. \( f(x)=\frac{x^3-3x^2+5x-2}{x^2-8x+12} \) Vertical Asymptotes (use form x=a):  {#1} and {#2} Horizontal Asymptote (use form y=a): {#3} Oblique Asymptote (use for y=mx+b): {#4}

Consider the quadratic \( f(x)=x^2-4x+2 \). For each part that follows, show all work on paper for partial credit consideration. 1. Find the vertex of f using the vertex formula. ({#1}, {#2}) 2. Find the exact values of the zeros of f. Enter your answers below. Use “sqrt(a)” to represent the square root of a as needed. Zero 1: {#3} Zero 2: {#4} 3. State the range of f. Type your answer in the box below using standard interval notation. (You may copy/paste ∞ as needed). {#5}