3(0) - 2y = 6 - RTA
Understanding the Equation: 3(0) β 2y = 6 β A Step-by-Step Guide to Solving for y
Understanding the Equation: 3(0) β 2y = 6 β A Step-by-Step Guide to Solving for y
If youβre currently studying algebra or tackling equations in school, youβve likely encountered expressions like 3(0) β 2y = 6. At first glance, this equation might seem simpleβor even confusingβbut mastering it offers valuable insight into solving linear equations. In this SEO-optimized guide, weβll break down 3(0) β 2y = 6 step-by-step, explain how to solve for y, and highlight why understanding such equations is essential for math learners.
Understanding the Context
What Is the Equation 3(0) β 2y = 6?
The equation 3(0) β 2y = 6 is a linear equation in one variable (y). Although multiplying zero by 3 may seem confusing at first, recognizing that 3(0) = 0 simplifies the expression significantly. This lets us focus on the essential components: isolating y by simple algebraic manipulation.
Why Is This Equation Useful to Learn?
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Key Insights
Working with equations like 3(0) β 2y = 6 helps students build foundational skills in:
- Simplifying expressions
- Applying the order of operations
- Isolating variables
- Understanding algebraic structure
Moreover, equations involving no variable (like 3(0)) guide learners to distinguish between constant substitutions and true variable equations β an important distinction in solving algebra problems effectively.
Step-by-Step Solution: How to Solve 3(0) β 2y = 6
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Letβs solve 3(0) β 2y = 6 step by step:
Step 1: Simplify Constants
Since 3(0) = 0, replace 3(0) with 0:
ββ0 β 2y = 6
Step 2: Rewrite to Standard Form
Move constants to one side:
βββ2y = 6
Itβs standard to express equations with positive coefficients, so multiply both sides by β1:
ββ2y = β6
Step 3: Solve for y
Divide both sides by 2:
ββy = β6 Γ· 2
ββy = β3
Final Answer
The solution to the equation 3(0) β 2y = 6 is:
y = β3