Math Problem Statement

no, the final values are a=1,b=2, c=4 and a=-3, b=6,c=10

Solution

It seems like you're providing two sets of values for aa, bb, and cc. If you're working on a specific problem or equation with these values, feel free to share the context or equation, and I can help you solve or analyze it.

Here’s a quick clarification of the values you've shared:

  • First set: a=1a = 1, b=2b = 2, c=4c = 4
  • Second set: a=3a = -3, b=6b = 6, c=10c = 10

If you'd like me to solve or check something involving these values (e.g., plugging them into equations or functions), just let me know.

Follow-up questions:

  1. Are these values part of a system of equations or quadratic equations?
  2. Would you like to substitute these into a specific formula?
  3. Are the two sets related to different scenarios or conditions in a problem?
  4. Should we calculate something like roots, intersections, or areas with these values?
  5. Do you want to explore graphical interpretations of these values?

Tip: Always keep track of units or conditions tied to values, as this can help clarify how they relate to one another.

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Math Problem Analysis

Mathematical Concepts

Algebra
Linear Systems
Quadratic Equations

Formulas

Quadratic equation: ax^2 + bx + c = 0
Linear equation: ax + b = 0

Theorems

Quadratic Formula
Properties of Solutions for Systems of Equations

Suitable Grade Level

Grades 9-12