If varies jointly as and and inversely as , and when , , and , find the value of when , , and . The value of is .
Answer & Analysis
Analysis
Question Analysis
This problem assesses the understanding of combined variation, specifically joint and inverse variation.
Key Concept Explanation
In combined variation, a quantity can vary jointly with two variables and inversely with another. The relationship can be expressed as .
Step-by-step Solution
1. Given:
2. Substitute known values:
3. Solve for :
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