In a certain code language 24685 is written a | vedclass

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Question

(B) Analyze the pattern in the given code $24685 \rightarrow 33776$:Digits at odd positions $(1^{st}, 3^{rd}, 5^{th})$ are increased by $1$: $2+1=3$,$

Vedclass · Accepted Answer

$44880$

Vedclass · Answer

(B) Analyze the pattern in the given code $24685 \rightarrow 33776$:Digits at odd positions $(1^{st}, 3^{rd}, 5^{th})$ are increased by $1$: $2+1=3$,$6+1=7$,$5+1=6$.Digits at even positions $(2^{nd}, 4^{th})$ are decreased by $1$: $4-1=3$,$8-1=7$.Applying the same logic to $35791$:$1^{st}$ digit $(3)$: $3+1=4$$2^{nd}$ digit $(5)$: $5-1=4$$3^{rd}$ digit $(7)$: $7+1=8$$4^{th}$ digit $(9)$: $9-1=8$$5^{th}$ digit $(1)$: $1-1=0$Thus,$35791$ is written as $44880$.

In a certain code language $24685$ is written as $33776$. How is $35791$ written in that code?

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