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Millionaire Quiz - Rational Functions

Ana Leticia Hernandez

Created on February 17, 2025

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Transcript

millionaire

quiz

start

10 50,000 POINTS

9 25,600 POINTS

8 12,800 POINTS

7 6,400 POINTS

6 3,200 POINTS

5 1,600 POINTS

4 800 POINTS

3 400 POINTS

2 200 POINTS

1 100 POINTS

Tip

Audience

50%

10 50,000 POINTS

9 25,600 POINTS

8 12,800 POINTS

7 6,400 POINTS

6 3,200 POINTS

5 1,600 POINTS

4 800 POINTS

3 400 POINTS

2 200 POINTS

1 100 POINTS

Tip

Audience

50%

10 50,000 POINTS

9 25,600 POINTS

8 12,800 POINTS

7 6,400 POINTS

6 3,200 POINTS

5 1,600 POINTS

4 800 POINTS

3 400 POINTS

2 200 POINTS

1 100 POINTS

Tip

Audience

50%

10 50,000 POINTS

9 25,600 POINTS

8 12,800 POINTS

7 6,400 POINTS

6 3,200 POINTS

5 1,600 POINTS

4 800 POINTS

3 400 POINTS

2 200 POINTS

1 100 POINTS

Tip

Audience

50%

10 50,000 POINTS

9 25,600 POINTS

8 12,800 POINTS

7 6,400 POINTS

6 3,200 POINTS

5 1,600 POINTS

4 800 POINTS

3 400 POINTS

2 200 POINTS

1 100 POINTS

Tip

Audience

50%

10 50,000 POINTS

9 25,600 POINTS

8 12,800 POINTS

7 6,400 POINTS

6 3,200 POINTS

5 1,600 POINTS

4 800 POINTS

3 400 POINTS

2 200 POINTS

1 100 POINTS

Tip

Audience

50%

10 50,000 POINTS

9 25,600 POINTS

8 12,800 POINTS

7 6,400 POINTS

6 3,200 POINTS

5 1,600 POINTS

4 800 POINTS

3 400 POINTS

2 200 POINTS

1 100 POINTS

Tip

Audience

50%

10 50,000 POINTS

9 25,600 POINTS

8 12,800 POINTS

7 6,400 POINTS

6 3,200 POINTS

5 1,600 POINTS

4 800 POINTS

3 400 POINTS

2 200 POINTS

1 100 POINTS

Tip

Audience

50%

10 50,000 POINTS

9 25,600 POINTS

8 12,800 POINTS

7 6,400 POINTS

6 3,200 POINTS

5 1,600 POINTS

4 800 POINTS

3 400 POINTS

2 200 POINTS

1 100 POINTS

Tip

Audience

50%

10 50,000 POINTS

9 25,600 POINTS

8 12,800 POINTS

7 6,400 POINTS

6 3,200 POINTS

5 1,600 POINTS

4 800 POINTS

3 400 POINTS

2 200 POINTS

1 100 POINTS

Tip

Audience

50%

50,000 POINTS

Quiz completed!

You are a rational function expert!!!

50% Wildcard

50% Wildcard

50% Wildcard

Wildcard Tip

When you divide rational expressions, you multiply the first expression by the reciprocal of the second expression. After flipping the second expression, factor all the binomials and simplify.

Audience Wildcard

14%

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Wildcard Tip

In a rational equation, an "extraneous solution" is a value that appears as a solution when solving the equation, but when plugged back into the original equation, results in a denominator of zero, making the expression undefined and therefore not a valid solution to the original problem.

Wildcard tip

f(x) + d if d > 0 translate up if d < 0 translate down f(x - c)if c > 0 then translate right and see f(x -c) if c < 0 then translate left and see f(x + c)

Audience Wildcard

33%

14%

33%

20%

Wildcard tip

Vertical asymptotes are when the denominator equals 0. The domain is affected by the vertical asymptotes.

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Wildcard tip

Vertical asymptotes are when the denominator equals 0. Horizontal asymptotes: If the degree of the numerator is less than the degree of the denominator, the horizontal asymptote is y = 0. If the degrees are equal, the horizontal asymptote is y = the ratio of the leading coefficients of the numerator and denominator. If the degree of the numerator is greater than the degree of the denominator, there is no horizontal asymptote.

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50% Wildcard

Audience Wildcard

19%

18%

41%

22%

Wildcard tip

If y varies inversely with x then y = k x where k is the constant of variation.

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17%

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33%

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Wildcard advice

In a rational equation, an "extraneous solution" is a value that appears as a solution when solving the equation, but when plugged back into the original equation, results in a denominator of zero, making the expression undefined and therefore not a valid solution to the original problem.

Wildcard tip

f(x) + d if d > 0 translate up if d < 0 translate down f(x - c)if c > 0 then translate right and see f(x -c) if c < 0 then translate left and see f(x + c)

Wildcard tip

If y varies inversely with x then y = k x where k is the constant of variation.

50% Wildcard

50% Wildcard

Wildcard Tip

Steps to add rational expressions:1. Factor all binomials.2. Find a common denominator.3. Multiply numerator by binomials needed to make a common denominator.4. Simplify by adding the terms in the numerator.

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58%

2%