What 3 Cities Can Be Used to Mess Up a Quiz Titled "Can You Guess the State From 3 Cities"? I Am Jus

What 3 cities can be used to mess up a quiz titled "Can you guess the state from 3 cities"? I am just wondering if there is more than one set of 3 cities since I have a set of 3 cities in mind.

What 3 Cities Can Be Used to Mess Up a Quiz Titled

There's probably tons of them, but I've got something even better for you: a set of 5 cities!Cleveland, Benton, Athens, Dayton, SpringfieldCan you guess which state this is?.....You are likely to think Ohio as obvious with Cleveland and Dayton...so what is the other state?........Tennessee!Bonus Edit:Texas has a Benton Hills the other 4 cities also, although Springfield Tx is more like a placename or crossroads. Looks like there's nothing there in Springfield TX.What 3 cities can be used to mess up a quiz titled "Can you guess the state from 3 cities"? I am just wondering if there is more than one set of 3 cities since I have a set of 3 cities in mind

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If you could wear one set of clothes for the rest of your life what would it be?

sweats, got to love them sweats

What 3 Cities Can Be Used to Mess Up a Quiz Titled

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Why do people have two hands but only one set of genitalia? What's the other hand meant to do?

One set of genitalia is enough to reproduce. But to do some work 2 hands will be better

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How much will i get from gamestop? Plz answer?

Hey man, they still gotta sell that stuff and make a profit! The Wii with cables and stand and one set of controls is normal - it's what people expect to get when they buy a Wii. Other than the 2nd set of controls, the rest of it is pretty much fluff value-wise. Who wants used batteries? Gamecube stuff is old and they probably have tons of it. Price sounds about right. Does not mean you had to accept their offer, you were free to sell it on ebay or locally or whatever. Probably gave you a price on the Wii and things they knew had value, and the rest they simply took off your hands. Sorry.

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Does an aircraft with one set of wings generate the same amount of lift as an aircraft with wings stacked vertically that equal up to the same surface area?

Not being an aeronautical engineer, I am going to have to guess.My hunch is no, a biplane does not generate exactly the same amount of lift as a monoplane having equal total wing area. I suspect having twice as many wing tips has an adverse effect on the biplane's wing performance. Identifying and quantifying this adverse effect is beyond me, however

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Algorithm to solve Sokoban-like game on graphs - move chips from one set of vertices to another

Not an answer but a reformulation of Sokoban in terms of oriented graphs: A Sokoban-problem of order $k$ on a finite directed graph with vertices $V$ and directed edges $E$ (with $(s,t)$ denoting an edge from $s$ to $t$) consists of two (perhaps intersecting) subsets $V_I,V_F$ of $k$ vertices (defining initial and final positions of the $k$ boxes), of a marked vertex $*$ of $Vsetminus V_I$ and of a set $P=cup_ein EP_e$ of "possible pushes" where $P_e$ is a subset of edges starting at the final vertex $t$ of the oriented edge $e=(s,t)$.A Sokoban-problem is solved if $V_F=V_I$.A move consists either by a choice of a new marked vertex $*'in Vsetminus V_I$ adjacent to $*$ by an edge $(*,*')$ or by a choice of a new marked vertex $*'in V_i$ adjacent to $*$ by an edge $(*,*')$ together with a new set $V'_I$ of initial vertices of the form $V'_I=(V_Isetminuslbrace *'

brace)cup lbrace v

brace$ with $vin Vsetminus V_I$ such that $(*',v)$ is an element of the set $P_(*,*')$ of possible pushes associated to the oriented edge $(*,*')$. (The sets $V_F$ of final positions and $P$ of possible pushes remain the same.)The Sokoban-graph $(V,E,V_F,P)$ with possible moves $P$ and $k$ final positions $V_F$ is the directed graph with vertices given by all $sharp(V)choose k(sharp(V)-k)$ possible choices of $k$ initial vertices $V_I$ and of a marked vertex $*$ in $Vsetminus V_I$. Moves define oriented edges of the Sokoban-graph. A solution of a Sokoban problem $(V,E,V_I,V_F,*,P)$ is a path in the Sokoban-graph $(V,E,V_F,P)$ starting at the vertex $(V,E,V_I,V_F,*,P)$ and ending at one of the $(sharp(V)-k)$ solutions $(V,E,V_F,V_I=V_F,*,P)$ (with $*in Vsetminus V_F$).The Sokoban graph $(V,E,V_F,P)$ has thus $

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