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Home » Spicy Spicy Chips: The Burn That Melted My Taste Buds (No Regrets!) - Moon Smoking

Spicy Spicy Chips: The Burn That Melted My Taste Buds (No Regrets!) - Moon Smoking

📅 May 17, 2026 👤 scraface

May 17, 2026

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📌 But in the context of generating a valid problem, lets rephrase the question to ensure integer solution.

📌 Alternatively, accept the algebra and report the total as 22.5, but thats not valid.

📌 Wait — perhaps the 4:5 is not of total, but ratio, and we solve, but only solution is fractional.

📌 But in advanced math, fractional counts not used.

📌 Perhaps the problem is: after changes, ratio is 2:3, and we find initial total, and accept the answer as 22.5, but box it?

📌 Perhaps I made a mistake in cross-multiplication.

📌 But lets assume the problem intends for us to solve the equation and report the total, even if fractional, or perhaps theres a different interpretation.

📌 But to resolve, lets change the numbers slightly in the problem to ensure integer — but I cant.

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Now analyze the sign of \( rac{x - 4}{x + 3} \)
Critical points: \( x = -3 \) (excluded), \( x = 4 \)
Sign chart:
For \( x < -3 \), say \( x = -4 \): \( rac{-4 - 4}{-4 + 3} = rac{-8}...
For \( -3 < x < 4 \), say \( x = 0 \): \( rac{-4}{3} < 0 \) â negat...
For \( x > 4 \), say \( x = 5 \): \( rac{1}{8} > 0 \) â positive
The expression is positive in \( (-\infty, -3) \) and \( (4, \infty) \...
But \( x
eq -3 \), already excluded.
So solution: \( x < -3 \) or \( x > 4 \)

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