Grade 9 MATH Term 1 Week 6: Solving Problems Involving Linear Functions | MATATAG Q1 Tagalog
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24 min video·en··11009 views
This is an AI-generated summary of “Grade 9 MATH Term 1 Week 6: Solving Problems Involving Linear Functions | MATATAG Q1 Tagalog” — a 24 min YouTube video by Math Isip, published July 15, 2026. It condenses the full transcript into 10 key takeaways with clickable timestamps.
Summary
The video explains how to represent real‑life situations with linear functions using verbal descriptions, tables, graphs, and equations, and demonstrates solving related word problems.
Key Points
- —Linear relationships involve a constant rate of change and can be expressed through verbal statements, tables, graphs, and algebraic equations.
- —To form the equation, the constant term (b) represents the base fee and the slope (m) represents the per‑kilometer charge.
- —The jeep fare example shows a base fee of 17 pesos for the first 4 km and an additional 230 pesos per extra kilometer, leading to the equation y = 230x + 17 where x counts kilometers beyond the initial 4.
- —A worker earning 400 pesos per day is modeled by y = 400x, with x as days worked and y as total earnings.
- —A bicycle traveling at a constant speed of 12 km/h is represented by y = 12x, where x is time in hours and y is distance traveled.
- —A laundry service charging a fixed 30‑peso fee plus 45 pesos per kilogram yields the equation y = 45x + 30, with x as kilograms of laundry.
- —A printing shop with a 15‑peso layout fee and 3 pesos per page uses the equation y = 3x + 15, where x is the number of pages printed.
- —The video solves a fare problem for a 9‑km trip by substituting x = 5 into y = 230x + 17, resulting in a total cost of 2,850 pesos.
- —It calculates revenue for selling 24 bottles of water at 15 pesos each using y = 15x, giving a total of 360 pesos.
- —Finally, it demonstrates earnings calculations for a student working 12 hours at 120 pesos per hour (y = 120x = 1,440 pesos) and a salesperson with a 10,000‑peso salary plus 500‑peso commissions for 8 sales (y = 500x + 10,000 = 14,000 pesos).
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