For what x can we solve $1,2,3,x=5$
$begingroup$
This is a variation on the formation of numbers theme.
Given $1, 2, 3, x$ in order, and the operations plus, minus, times, divide, and brackets, what single digits can x NOT be?
i.e. find a solution for $x$ from $0$ to $9$, or prove there is no solution.
For example if $x=4$ we have:
$ (1+2)times3-4=5$
mathematics formation-of-numbers
$endgroup$
add a comment |
$begingroup$
This is a variation on the formation of numbers theme.
Given $1, 2, 3, x$ in order, and the operations plus, minus, times, divide, and brackets, what single digits can x NOT be?
i.e. find a solution for $x$ from $0$ to $9$, or prove there is no solution.
For example if $x=4$ we have:
$ (1+2)times3-4=5$
mathematics formation-of-numbers
$endgroup$
add a comment |
$begingroup$
This is a variation on the formation of numbers theme.
Given $1, 2, 3, x$ in order, and the operations plus, minus, times, divide, and brackets, what single digits can x NOT be?
i.e. find a solution for $x$ from $0$ to $9$, or prove there is no solution.
For example if $x=4$ we have:
$ (1+2)times3-4=5$
mathematics formation-of-numbers
$endgroup$
This is a variation on the formation of numbers theme.
Given $1, 2, 3, x$ in order, and the operations plus, minus, times, divide, and brackets, what single digits can x NOT be?
i.e. find a solution for $x$ from $0$ to $9$, or prove there is no solution.
For example if $x=4$ we have:
$ (1+2)times3-4=5$
mathematics formation-of-numbers
mathematics formation-of-numbers
asked 25 mins ago
JonMark PerryJonMark Perry
19.9k64096
19.9k64096
add a comment |
add a comment |
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