1. Which figure has rotational symmetry? (1 point)
diamond
sideways t
polygon...
polygon
2. Indicate whether the following statement is true or false. If a figure can be translated, then it will tessellate. (1 point)
True, all translations are tessellations.
False, not all translations are tessellations...
4. Find the coordinates of the image of point R(3, –5) rotated 180° about the origin. (1 point)
(–3, 5)
(–5, –3)...
(5, 3)
(3, –5)
5. Which figure can be used to create a tessellation? (1 point)
petagram
polygo...
circle
arrow
diamond
sideways t
polygon...
polygon
2. Indicate whether the following statement is true or false. If a figure can be translated, then it will tessellate. (1 point)
True, all translations are tessellations.
False, not all translations are tessellations...
4. Find the coordinates of the image of point R(3, –5) rotated 180° about the origin. (1 point)
(–3, 5)
(–5, –3)...
(5, 3)
(3, –5)
5. Which figure can be used to create a tessellation? (1 point)
petagram
polygo...
circle
arrow
Answers
Answered by
MathMate
#1
Question looks incomplete, not sure what "polygon..." stands for what. Please complete question.
However, all <i>regular</i> polygons have rotational symmetry.
#2
Translation is just one way to tessellate. There are three other ways, reflection, rotation, and glide reflection (i.e. reflection followed by a translation, or vice versa).
You only have to find one shape that that tessellates, but not with translation alone to declare the statement false. (e.g. try a triangle).
#3 is not posted.
#4
a 180° rotation is obtained by the following operation:
R_180: (x,y)→(-x,-y).
For example, point (5,-2) rotated about the origin is (-5,2), and so on.
#5
Pentagram is a 5-sided star. Try to see if you can tessellate it.
There are many kinds of <i>regular</i> polygons, some can tessellate, and some cannot.
(To find out what is a regular polygon, see:
https://www.mathsisfun.com/geometry/regular-polygons.html
)
Regular polygons have internal angles equal to A=180(n-2)/n, where n is the number of sides.
The polygon can tessellate if A divides 360, i.e. fits around a point.
This means that 360/A must be a whole number to tessellate, or
360/(180(n-2)/n)
=2n/(n-2) must be a whole number.
This way, you can find all the regular polygons that can tesselate.
For example, for a triangle, n=3,
and 2*3/(3-2)=6 is a whole number, so a "regular triangle", or equiangular triangle can tesselate.
For an arrow, try to see if you can tessellate. I did not find a way to do that.
Question looks incomplete, not sure what "polygon..." stands for what. Please complete question.
However, all <i>regular</i> polygons have rotational symmetry.
#2
Translation is just one way to tessellate. There are three other ways, reflection, rotation, and glide reflection (i.e. reflection followed by a translation, or vice versa).
You only have to find one shape that that tessellates, but not with translation alone to declare the statement false. (e.g. try a triangle).
#3 is not posted.
#4
a 180° rotation is obtained by the following operation:
R_180: (x,y)→(-x,-y).
For example, point (5,-2) rotated about the origin is (-5,2), and so on.
#5
Pentagram is a 5-sided star. Try to see if you can tessellate it.
There are many kinds of <i>regular</i> polygons, some can tessellate, and some cannot.
(To find out what is a regular polygon, see:
https://www.mathsisfun.com/geometry/regular-polygons.html
)
Regular polygons have internal angles equal to A=180(n-2)/n, where n is the number of sides.
The polygon can tessellate if A divides 360, i.e. fits around a point.
This means that 360/A must be a whole number to tessellate, or
360/(180(n-2)/n)
=2n/(n-2) must be a whole number.
This way, you can find all the regular polygons that can tesselate.
For example, for a triangle, n=3,
and 2*3/(3-2)=6 is a whole number, so a "regular triangle", or equiangular triangle can tesselate.
For an arrow, try to see if you can tessellate. I did not find a way to do that.
Answered by
Jack
so what are the answers
Answered by
F0x
answer?
Answered by
Mr Pickles
Answers
1.A
2.C
3.D
4.A
5.B
6.Yes but you have to explain why
These are for CCA Math lesson 10 Rotational Symmetry and rotations Quiz
1.A
2.C
3.D
4.A
5.B
6.Yes but you have to explain why
These are for CCA Math lesson 10 Rotational Symmetry and rotations Quiz
Answered by
Ms Pickles
Mr.pickles is correct!
Answered by
Brazzyyy.dess
mr.pickles is correct 5/5
Answered by
Pug lover
5. would be a pentagon
Answered by
Tessa Quinn
6. Yes, it does. As a Ferris wheel has a circular shape, it will have the same position every 45 degrees, because it has 8 cars. (1/8 of 360 = 45)
Answered by
Me
I got 100%. Mr Pickles is correct. But on question #6, put it into your own words.
Answered by
Anon-Mouse
Mr. Pickles [ amazing name ] is correct,
I got 100% for 2019
I got 100% for 2019
Answered by
meow meow kit kat
tysm mr pickles! I agree with anon mouse awesome name XP
Answered by
Wrong
Correct answers are:
1. A
2. False
3. D
4. A
5. B
6. A. When you rotate it 60 degrees (360/3), they look exactly like it did before because every corner is at 60 degrees.
B. Yes, because it doesn't overlap nor doea it have gaps, so there for they can be used on a flat roof and not leak.
1. A
2. False
3. D
4. A
5. B
6. A. When you rotate it 60 degrees (360/3), they look exactly like it did before because every corner is at 60 degrees.
B. Yes, because it doesn't overlap nor doea it have gaps, so there for they can be used on a flat roof and not leak.
Answered by
Hello
Thank you Mr Pickles!
Answered by
quiz checker
I believe wrong is right
Answered by
emma
Go Mr.Pickles!
Answered by
Lou
For the Connections Academy Mathematics Topic:
"Lesson 10: Rotational Symmetry and Rotations
Essential Math 7 B Unit 4: Graph in the Coordinate Plane"
Here is the answer key:
Rotation Symmetry and Rotations
Responses saved. The current score is 5/5. There is still 1 ungraded question worth 2 possible points.
1. A
2. False
3. D
4. A
5. B
6.
(P.S. You will have to write this out in your own words, but you should get a good grade on it.)
(P.P.S. Just Read The User "Wrong"s Essay Answer for Number 6 Then Write It in Your Own Words.
Have A Nice Day!
- Lou
"Lesson 10: Rotational Symmetry and Rotations
Essential Math 7 B Unit 4: Graph in the Coordinate Plane"
Here is the answer key:
Rotation Symmetry and Rotations
Responses saved. The current score is 5/5. There is still 1 ungraded question worth 2 possible points.
1. A
2. False
3. D
4. A
5. B
6.
(P.S. You will have to write this out in your own words, but you should get a good grade on it.)
(P.P.S. Just Read The User "Wrong"s Essay Answer for Number 6 Then Write It in Your Own Words.
Have A Nice Day!
- Lou
Answered by
.
Mr. Pickles is 100% correct! Thank you!
Answered by
ok bummer
Mr.Pickles thank you I got 100%
Answered by
hehehe
thx everyone i got 100%
Answered by
Ace
OMG THANK YOU SO MUCH MS PICKLES I GO A 100%
Answered by
I'm lost?
@Mrpickles i'm confused on question 6. can you explain PLEASE!!!!
Answered by
Pickle Rick
Um so on question six your saying that everywhere it turns it is 45 degrees yes also look at my name →
Answered by
I am THE DARKSTALKER!!!!!!!!
THX SOOOOO MUCH Mr Pickles and Tessa Quinn
Answered by
No name given
@Mr Pickles
Is right!
Is right!
Answered by
corpses wife
5/5 thanks!
Answered by
Angel of God
Here is what I put for answer 6 (Yes the Ferris wheel does have rotational symmetry because it`s center of rotation is exactly 90 degrees a regular octagon is closed figure with completely even sides) this answer will give you 100 percent on your quiz just in case though put some of it in your own words because other kids might just use the whole answer without changing it if you do the same they might think you cheated
Answered by
Aiden Davis Connections academy
Sorry forgot to change my username I was the Angel of God kid
Answered by
sako (my horses name)
MR pickles is still right 5/5 thanks so much!!
Answered by
THE GHOST OF TSUSHIMIA
Thank you Mr Pickles
Answered by
Kyoguro Rengoku
Thanks Mr.Pickles
Answered by
Hi I Give Real Answers
These are the real answers 2022!
1. A
2. C
3. D
4. A
5. B
6. The answer is yes, but do NOT copy me for the writing answer. This is what I put:
Yes, it does have a rotational symmetry because it has 8 equal lengths of sides, so when it rotates it stays the same length as before over and over again, forever and ever.
1. A
2. C
3. D
4. A
5. B
6. The answer is yes, but do NOT copy me for the writing answer. This is what I put:
Yes, it does have a rotational symmetry because it has 8 equal lengths of sides, so when it rotates it stays the same length as before over and over again, forever and ever.
Answered by
name
still correct
Answered by
Hm..
I think for the last question they give everyone different shapes, as mine is not what everyone said theirs was but I had the same questions, and some said theirs was a circle, others said theirs had how many different points and stuff, so I believe they gave everyone different shapes on the last question.
Answered by
Adam+me!
1. The diamond or A
2. yes; 72°
3. Q
F O
F R
O O R
4. (–3, 5)
5. The one that looks like a rectangle
6. yes, because it has 8 even sides so it could spin over and over again and still be the same.
Have an amazing day!
2. yes; 72°
3. Q
F O
F R
O O R
4. (–3, 5)
5. The one that looks like a rectangle
6. yes, because it has 8 even sides so it could spin over and over again and still be the same.
Have an amazing day!
Answered by
Adam+me!
for number three Grammarly corrected the letters
Just choose D
The Q is at the top of the grid to help you more
Just choose D
The Q is at the top of the grid to help you more
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