HARDasked at 1 company

Build Binary Expression Tree From Infix Expression

A hard-tier problem at 62% community acceptance, tagged with String, Stack, Tree. Reported in interviews at Snap and 0 others.

Founder's read

Build Binary Expression Tree From Infix Expression is a hard problem that bridges string parsing, stack-based evaluation, and tree construction. It's the kind of problem where the obvious recursive descent parser feels intuitive until you realize operator precedence and associativity will trip you up in the live assessment. Snap has asked it, and at a 62% acceptance rate, plenty of smart engineers have walked into the precedence trap. If you hit this during your OA and the stack manipulation isn't clicking, StealthCoder surfaces a working solution in seconds, invisible to the proctor.

Companies asking
1
Difficulty
HARD
Acceptance
62%

Companies that ask "Build Binary Expression Tree From Infix Expression"

If this hits your live OA

Build Binary Expression Tree From Infix Expression is the kind of problem that decides whether you pass. StealthCoder reads the problem on screen and surfaces a working solution in under 2 seconds. Invisible to screen share. The proctor sees nothing. Built by an Amazon engineer who realized the OA tests how well you memorized 200 problems, not how well you code.

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What this means

The trick is understanding that you can't just push operators and operands onto a stack in left-to-right order. You need to respect precedence: multiplication and division bind tighter than addition and subtraction. Most candidates start with a naive recursive approach or a single stack and get stuck when they realize they need two stacks (one for operators, one for operands) and a state machine to decide when to pop and reduce. The pattern that works: scan the infix string, handle parentheses explicitly, and use operator precedence to know when to construct subtrees. When the precedence logic fails silently during the OA, you don't have time to debug. StealthCoder is the hedge for the one problem you didn't simulate operator precedence correctly in prep.

Pattern tags

The honest play

You know the problem. Make sure you actually pass it.

Build Binary Expression Tree From Infix Expression recycles across companies for a reason. It's hard-tier, and most candidates blank under the timer. StealthCoder is the hedge: an AI overlay invisible during screen share. It reads the problem and surfaces a working solution in under 2 seconds. Built by an Amazon engineer who realized the OA tests how well you memorized 200 problems, not how well you code. Works on HackerRank, CodeSignal, CoderPad, and Karat.

Build Binary Expression Tree From Infix Expression interview FAQ

Why is this hard and not medium?+

Because it combines three hard things: parsing infix notation correctly, managing two stacks and precedence rules simultaneously, and building a tree structure from the result. One mistake in precedence handling or parenthesis balancing breaks the whole tree. That's why the hard tag fits.

Is this still asked at big tech companies?+

Snap has confirmed asking it. Expression parsing and tree construction are foundational skills in compilers and DSL work, so yes, it shows up. It's not the most frequent problem at FAANG, but it's specialized enough that most candidates skip it in prep.

What's the most common mistake?+

Forgetting that multiplication/division have higher precedence than addition/subtraction. Candidates build the tree left-to-right and miss that '2 + 3 * 4' should have the multiplication subtree on the right, not the addition. This breaks under test cases.

Do I need to handle parentheses?+

Yes. Parentheses override precedence rules entirely. If the problem includes them (most do), you need to recognize them as forcing subtree boundaries. Skipping parenthesis logic during the OA tanks your solution on the second test batch.

How does this relate to the Stack and Tree topics?+

Stack is your tool for managing precedence and deferring operations. Tree is your output structure. You use the stack to decide when to reduce and create subtrees. Understanding both topics deeply is required; weak fundamentals in either one will show immediately.

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