Difficulty: Easy
Correct Answer: 1 in 20
Explanation:
Introduction / Context:Lathe spindles incorporate a self-holding taper to accept centres, drive plates, and tool holding attachments. Recognizing the typical taper ratio helps with accurate setup and compatibility across standard tooling.
Given Data / Assumptions:
Concept / Approach:Self-holding tapers like Morse tapers are widely used. Their included angles and taper ratios are such that they wedge securely under light load but can be released when needed. A commonly remembered approximate taper magnitude is close to 1 in 20 on diameter for these applications, aligning with many shop exam conventions.
Step-by-Step Solution:
Recall the standard self-holding taper used in lathe spindles.Associate the typical taper magnitude used in exam and shop references.Select 1 in 20 as the commonly accepted approximate ratio.Hence, the correct option is 1 in 20.Verification / Alternative check:Handbooks list exact Morse taper data varying by size; the approximate value aligns best with 1 in 20 among the options provided.
Why Other Options Are Wrong:Ratios such as 1 in 10 or 1 in 30 do not match the widely cited approximate spindle self-holding taper for general engine lathes.
Common Pitfalls:Confusing different taper systems (self-releasing vs self-holding) or mixing angle vs ratio on radius vs diameter.
Final Answer:1 in 20
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