Yings, Yangs, Yongs?

Logic Level 1

All Yings are Yongs.
All Yongs are Yangs.
All Yangs are Yengs.
All Yengs are Yungs.
All Yungs are Yings.

Which of the following is true?

All Yongs are Yungs All Yungs are Yangs All Yungs are Yongs All Yengs are Yongs All Yangs are Yongs All Yengs are Yangs All Yungs are Yengs All of these choices

View wiki
Geoff Pilling by Geoff Pilling , 53, USA

This section requires Javascript.
You are seeing this because something didn't load right. We suggest you, (a) try refreshing the page, (b) enabling javascript if it is disabled on your browser and, finally, (c) loading the non-javascript version of this page . We're sorry about the hassle.

4 solutions

Geoff Pilling
May 22, 2016

This is cyclic. Therefore, all of these represent the same set. So all of these \boxed{\mbox{all of these}} statements are correct.

9 Helpful 0 Interesting 0 Brilliant 0 Confused

Nice writeup sir!

Ashish Menon - 5 years ago

Log in to reply

Thanks... Its a bit of a silly question, but kinda fun! :)

Geoff Pilling - 5 years ago

Log in to reply

Yes its fun.

Ashish Menon - 5 years ago
Justin Malme
Jun 2, 2016

Y i n g → Y o n g → Y a n g → Y e n g → Y u n g → Y i n g Ying \rightarrow Yong \rightarrow Yang \rightarrow Yeng \rightarrow Yung \rightarrow Ying

Hence it is cyclic, and all of the choices are true.

2 Helpful 0 Interesting 0 Brilliant 0 Confused
Fredrick Lue
May 26, 2016

Everything pretty much links together.

2 Helpful 0 Interesting 0 Brilliant 0 Confused
Ashish Menon
May 26, 2016

The question has linked all names to all the other names. So, the option is All of these \color{#69047E}{\boxed{\boxed{\boxed{\text{All of these}}}}} .

2 Helpful 0 Interesting 0 Brilliant 0 Confused

Nice way to make sure the answer is triple boxed! :)

Geoff Pilling - 5 years ago

Log in to reply

Haha, I thought it would attract more viewers.

Ashish Menon - 5 years ago

0 pending reports

×

Problem Loading...

Note Loading...

Set Loading...