Create a system of linear equations to describe the behavior. Solve the system using Cramer’s Rule. You decide to paint your kitchen green. You create the color of paint by mixing yellow and blue paints. You cannot remember how many gallons of each color went into your mix, but you know there were 8 gallons total. Additionally, you kept your receipt, and know the total amount spent was $114. If each gallon of yellow costs $15, and each gallon of blue costs $13, how many gallons of each color go into your green mix? Gallons of yellow paint: Gallons of blue paint:
Create a system of linear equations to describe the behavior. Solve the system using Cramer’s Rule. You decide to paint your kitchen green. You create the color of paint by mixing yellow and blue paints. You cannot remember how many gallons of each color went into your mix, but you know there were 8 gallons total. Additionally, you kept your receipt, and know the total amount spent was $114. If each gallon of yellow costs $15, and each gallon of blue costs $13, how many gallons of each color go into your green mix? Gallons of yellow paint: Gallons of blue paint:
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Create a system of linear equations to describe the behavior. Solve the system using Cramer’s Rule.
You decide to paint your kitchen green. You create the color of paint by mixing yellow and blue paints. You cannot remember how many gallons of each color went into your mix, but you know there were 8 gallons total. Additionally, you kept your receipt, and know the total amount spent was $114. If each gallon of yellow costs $15, and each gallon of blue costs $13, how many gallons of each color go into your green mix?
Gallons of yellow paint:
Gallons of blue paint:
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