Create an educational image representing conic sections. Illustrate circle, ellipse, and hyperbola on separate set of axes, each centered at (0,0). Depict the circle with a radius of 3 units, an ellipse with major axis length of 5 units and minor axis length of 3 units, and a hyperbola with a transverse axis of 5 units. For visual clarity, show lines of symmetry, intercepts, domain, and range for each conic section.

Can someone check my answers on exploring conic sections?

1. Graph x2 + y2 = 9. What are its lines of symmetry?

Every line through the center is a line of symmetry.

The y-axis and the x-axis are lines of symmetry.( my choice)

Every line through the center is a line of symmetry.

The y-axis and the x-axis are lines of symmetry.

2. Graph x2 + 9y2 = 25. What are the domain and range?

Domain: ¨C3 ¡Ü x ¡Ü 3
Range: ¨C3 ¡Ü y ¡Ü 3

Domain: ¨C5 ¡Ü x ¡Ü 5
Range: ¨C5 ¡Ü y ¡Ü 5 (my choice)

Domain: ¨C5 ¡Ü x ¡Ü 5
Range: ¨C1.67 ¡Ü y ¡Ü 1.67

Domain: ¨C1.67 ¡Ü x ¡Ü 1.67
Range: ¨C5 ¡Ü y ¡Ü 5

3. Graph x2 ¨C y2 = 16. What are its lines of symmetry?

It has four lines of symmetry, the x-axis, the y-axis, y = x, and y = ¨Cx.

Every line through the center is a line of symmetry.

It has four lines of symmetry, the x-axis, the y-axis, y = x, and y = ¨Cx.

It has two lines of symmetry, the x-axis and the y-axis. ( my choice)

4. Identify the center and intercepts of the conic section. Then find the domain and range.

The center of the ellipse is (0, 0).
The x-intercepts are (0, 5) and (0, ¨C5).
The y-intercepts are (¨C3, 0) and (3, 0).
The domain is {x | ¨C3 ¡Ü x ¡Ü 3}.
The range is {y { ¨C5 ¡Ü y ¡Ü 5}.

The center of the ellipse is (0, 0).
The x-intercepts are (¨C3, 0) and (3, 0).
The y-intercepts are (0, 5) and (0, ¨C5).
The domain is {x | ¨C3 ¡Ü x ¡Ü 3}.
The range is {y { ¨C5 ¡Ü y ¡Ü 5}.( my choice)

The center of the ellipse is (0, 0).
The x-intercepts are (0, 5) and (0, ¨C5).
The y-intercepts are (¨C3, 0) and (3, 0).
The domain is {y { ¨C5 ¡Ü y ¡Ü 5}.
The range is {x | ¨C3 ¡Ü x ¡Ü 3}.

The center of the ellipse is (0, 0).
The x-intercepts are (0, 5) and (0, ¨C5).
The y-intercepts are (¨C3, 0) and (3, 0).
The domain is {y { ¨C5 ¡Ü y ¡Ü 5}.
The range is {x | ¨C3 ¡Ü x ¡Ü 3}.

5. Identify the center and intercepts of the conic section. Then find the domain and range.

The center of the hyberbola is (0, 0).
The y-intercepts are (0, 5) and (0, ¨C5).
The domain is all real numbers.
The range is {y | y ¡Ý ¨C5 or y ¡Ü 5}.

The center of the hyberbola is (0, 0).
The x-intercepts are (0, 5) and (0, ¨C5).
The domain is all real numbers.
The range is {y | y ¡Ü ¨C5 or y ¡Ý 5}.

The center of the hyberbola is (0, 0).
The y-intercepts are (0, 5) and (0, ¨C5).
The domain is all real numbers.
The range is {y | y ¡Ü ¨C5 or y ¡Ý 5}.(my choice)

The center of the hyberbola is (0, 0).
The x-intercepts are (0, 5) and (0, ¨C5).
The domain is all real numbers.
The range is {x | x ¡Ü ¨C5 or x ¡Ý 5}.

a.

c.
d.
b.
c.

To make this thread clear,

a.
c.
d.
b.
c.

ARE the correct answers! I recently took this the other day and got a 5/5. Ignore the other comments trying to mislead everyone..

Thanks^^ 100% right

1. Graph x^2 + y^2 = 9. What are its lines of symmetry? Ans: A (Every line through the center is a line of symmetry).

2.Graph x^2 + 9y^2 = 25. What are the domain and range?
Ans: C
Domain: –5 ≤ x ≤ 5
Range: –1.67 ≤ y ≤ 1.67
3. Graph x2 – y2 = 16. What are its lines of symmetry?
Ans: D (It has two lines of symmetry, the x-axis and the y-axis).
4. Identify the center and intercepts of the conic section. Then find the domain and range.
Ans: B. The center of the ellipse is (0, 0).
The x-intercepts are (–3, 0) and (3, 0).
The y-intercepts are (0, 5) and (0, –5).
The domain is {x | –3 ≤ x ≤ 3}.
The range is {y { –5 ≤ y ≤ 5}.
5. Identify the center and intercepts of the conic section. Then find the domain and range.
Ans: C. The center of the hyperbola is (0, 0).
The y-intercepts are (0, 5) and (0, –5).
The domain is all real numbers.
The range is {y | y ≤ –5 or y ≥ 5}.

Thomas Is correct

A

C
D
B
C
Correct as of 6 March 2021
Exploring Conic Sections Quick Check

The correct answers are

A
C
D
B
C
I just took the test. 5/21/2020

A

C
D
B
C
Took the quick check 100% correct 12/7/2020

A

C
D
B
C
Exploring Conic Sections - Quick Check 100%
5/5/2020

Chai's answer's are all right, just got a 100%, thanks buddyo

yeah, Thomas is right!!

Thomas is 100% correct!

I hope these is right bruh

Not all Hero/Heroines where capes

Thomas is correct :)

100% for honors as of 3/4/21

Number 4 is B

You can create infinite accounts??

lauren and imposter are correct

^^^ still correct

3/25/21

A

C
D
B
C
is still correct in april of 2022

kid is right

Its still correct till this day! Zack 100%

Zach is still correct in 2022

Still correct! uwu ty thomas

For Exploring Conic Sections A C D B and C is still correct as of 2/28/2022 <3

The original commenter, Anonymous, did have the correct answers! I got a 5/5 with A, C, D, B, C like Anonymous said, just for anyone who’s still here and needs help!

correct answers above for Anonymous 100%

Correct as of March 28th 2022 :)

A

C
B
D
C
Still correct as of 2/24/2023

still correct^

All Correct Answers is right March 29th 2022

Still correct

canyon, half your answers were wrong.

A

C
D
B
C
still right

a

c
d
b
c

are still correct 5/24/22

you guys are the best slay

They changed it.. it's now..

1. A graph x^2+y=9
2.C. Graph x^2+9=25
3.D. Graph x^2-y^2=16
4.B. Find the center and intercepts of the conic section.

Becareful they switched it up

Noted. Thank you for confirming!

Can someone post the questions with the answers because sometimes they replace the options?

Quadratic relations and conic sections unit test!!!!

user "I Agree" never heard of anonymous users

anyway the answers with the most likes is still right

Still correct as of 11/1/22 :)

Anonymous is still right as of 3/21/23

2023 and Thomas W. Is still correct. I would recommend them here out of anyone, but good luck!

Thomas W. Still right^^

All correct answers is correct still in 2023!

still good

@All correct answers /still correct 4.2023

Algebra 2 B Unit 5 Lesson 7 Quadratic Relations and Conic Sections Unit Test Part 1

1. A
2. C
3. D
4. B
5. C
6. D
7. B
8. C
9. B
10. B
11. D
12. C
13. C
14. D

on the tests/quizzes that you take INSIDE the lesson slide they can’t switch the answers, I took the unit test and these are the correct answers for it so u will 2!

#1. Every line through the center is an axis of symmetry. The x- and y- axes are just two of them.

#2. Not sure what the scrambled symbols are, but
domain is -5 <= x <= 5
range is -5/3 <= y <= 5/3

#3. Since + came out ok, I assume the equation is

x^2 - y^2 = 16

As you say, x- and y-axes are the axes of symmetry

#4. If your choice is correct, the equation of the ellipse must have been

x^2/9 + y^2/25 = 1

#5. If your choice is correct, the equation of the hyperbola must have been

y^2/25 - x^2 = 1

?

does anyone have the answers to the circles quiz for connections academy algrba 2

12m to the 3rd power plus 12m to the 2nd power plus 0m divided by 3m to the 2ns power divided by 3m to the 2nd power

A

C
D
B
C
They are all wrong, the guy that posted them just replied to himself and said they are all correct.