A 'system of equations' is not one problem. It is two truths tangled together. Your job is to rip them apart.
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Weapon #1: Graphing. The elegant path. Graph both lines. The point where they intersect is the one, true answer.
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Weapon #2: Substitution. The cunning path. Solve one equation for a variable, then substitute that into the other equation.
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Weapon #3: Elimination. The brutal path. Add or subtract the two equations to make one variable completely disappear.
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Your mission is to reduce two unknowns and two equations down to one unknown and one equation.
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Once you have one variable, the other will fall easily. The first kill is the hardest.
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This isn't just a math problem. It's a lesson in how to handle situations with multiple, conflicting constraints.
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Choose your weapon based on the enemy's formation. Sometimes graphing is easy, sometimes elimination is best.
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Know all three methods of attack, and no system can ever withstand your assault.
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Two truths. One answer. Go find it. Annihilate the system.
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