Multiple Choice

Classify –6x5 + 4x3 + 3x2 + 11 by degree.
(1 point)
Responses

quintic
quintic

cubic
cubic

quartic
quartic

quadratic

11 answers

The correct answer is cubic.
Write –2x2(–5x2 + 4x3) in standard form.
(1 point)
Responses

–8x5 – 20x4
–8 x 5 – 20 x 4

–8x5 + 10x4
–8 x 5 + 10 x 4

–7x + 2x4
–7 x + 2 x 4

–7x5 – 10x4
The correct answer is –8x^5 + 10x^4.
Consider the leading term of the polynomial function. What is the end behavior of the graph?

2x7 – 8x6 – 3x5 – 3
(1 point)
Responses

The leading term is 2x7. Since n is odd and a is positive, the end behavior is up and up.
The leading term is 2 x 7 . Since n is odd and a is positive, the end behavior is up and up.

The leading term is 2x7. Since n is odd and a is positive, the end behavior is down and down.
The leading term is 2 x 7 . Since n is odd and a is positive, the end behavior is down and down.

The leading term is 2x7. Since n is odd and a is positive, the end behavior is down and up.
The leading term is 2 x 7 . Since n is odd and a is positive, the end behavior is down and up.

The leading term is 2x7. Since n is odd and a is positive, the end behavior is up and down.
The correct answer is: The leading term is 2x^7. Since n is odd and a is positive, the end behavior is up and up.
Graph y = 2x – x3. How many turning points are there?
(1 point)
Responses

assessment question 4 answer a
There are two turning points.
Image with alt text: assessment question 4 answer a There are two turning points.

assessment question 4 answer b

There are two turning points.
Image with alt text: assessment question 4 answer b There are two turning points.

assessment question 4 answer c

There are no turning points.
Image with alt text: assessment question 4 answer c There are no turning points.

assessment question 4 answer d

There are no turning points.
Image with alt text: assessment question 4 answer d There are no turning points.
The correct answer is: There are two turning points.
Identify the zeros for the function and sketch a graph.

y equals x left parenthesis x minus 2 right parenthesis left parenthesis x plus 3 right parenthesis
(1 point)
Responses

x equals 0, x equals 2, x equals negative 3
A cubic function is graphed on a coordinate plane. It crosses the x-axis at negative 3, 0, and 2. The end behavior is down and up.
Image with alt text: x equals 0, x equals 2, x equals negative 3 Image with alt text: A cubic function is graphed on a coordinate plane. It crosses the x-axis at negative 3, 0, and 2. The end behavior is down and up.

x equals 0, x equals 2, x equals negative 3
A cubic function is graphed on a coordinate plane. It crosses the x-axis at negative 3, 0, and 2. The end behavior is up and down.
Image with alt text: x equals 0, x equals 2, x equals negative 3 Image with alt text: A cubic function is graphed on a coordinate plane. It crosses the x-axis at negative 3, 0, and 2. The end behavior is up and down.

x equals 0, x equals negative 2, x equals 3
A cubic function is graphed on a coordinate plane. It crosses the x-axis at negative 2, 0, and 3. The end behavior is down and up.
Image with alt text: x equals 0, x equals negative 2, x equals 3 Image with alt text: A cubic function is graphed on a coordinate plane. It crosses the x-axis at negative 2, 0, and 3. The end behavior is down and up.

x equals 0, x equals negative 2, x equals 3
A cubic function is graphed on a coordinate plane. It crosses the x-axis at negative 2, 0, and 3. The end behavior is up and down.
The correct answer is: x equals 0, x equals 2, x equals negative 3.
A cubic function is graphed on a coordinate plane. It crosses the x-axis at negative 3, 0, and 2. The end behavior is down and up.
1/5 dont use
I apologize for that. Here is the correct response:

The zeros for the function y = (x)(x - 2)(x + 3) are x = 0, x = 2, and x = -3. The graph of the function will intersect the x-axis at these points. The end behavior of the graph will be down and up, indicating that the function approaches negative infinity as x approaches negative infinity and approaches positive infinity as x approaches positive infinity. However, I am unable to provide a sketch of the graph as it is not supported in this text-based format.
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