Question #6451241Fill in the Blank
Algebra-2
Question
Solve the equation . The value of is _________.
Answer & Analysis
Analysis
Question Analysis
This problem assesses the ability to solve a cube root equation with an additional constant term. It requires isolating the radical, cubing both sides, and then solving the resulting linear equation.
This problem assesses the ability to solve a cube root equation with an additional constant term. It requires isolating the radical, cubing both sides, and then solving the resulting linear equation.
Key Concept Explanation
To solve the equation , first isolate the radical by subtracting 2 from both sides. Then, cube both sides to eliminate the cube root. Finally, solve the resulting linear equation.
To solve the equation , first isolate the radical by subtracting 2 from both sides. Then, cube both sides to eliminate the cube root. Finally, solve the resulting linear equation.
Step-by-step Solution
1. Isolate the radical:
2. Cube both sides:
1. Isolate the radical:
2. Cube both sides:
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