FundamentalConceptsforGears

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Unformatted text preview: accuracy number) Qv is used here. Kv can be determined as fo llows: B = 0.25 12 - Q ) ; A = 50 + 56 1 - B ; ( ( ) v æ A + 200 ö V÷ SI units using K v = ç 2 -5 d ç ÷ , V is pitch line velo cit y at larger end = 5. 36(10 ) p n p (m/s) A è ø æ A + V ö ÷ Imperial units using K v = ç ç A ÷ , V is pitch line velocit y at larger end = pd p n p / 12 (ft/min) è ø Note: the maximum recommended pitch line velocity V is: [ A + (Q - 3 ] v ) 2 V ax = m/s for SI, and V ax = [ A + ( - 3)] ft/min for Imperial Qv 2 m m 200 KHb (Km), load distribut ion factor, accounting for uneven load distribut ion alo ng the mating tooth. Use Eq.15­11 (Budynas) to determine the value. Yx (Ks), size factor for bending, use Eq. 15­10 (Budynas) to determine the value. Yb (Kx), lengthwise curvature factor for bending strength, use 1 for straight bevel gear. YJ (J), geometry factor for bending, use Fig. 15­7 (Budynas) to determine the value. o Co nt act st ress: B B 2 3 s c = Z E s c = C p 1000 t W K A K v K H b Z x Z xc for SI units, and FW × d × Z I W t K o K v K m C s C xc for Imperial, where FW × d × I ZE (Cp), elastic efficient...
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This note was uploaded on 02/02/2010 for the course ME 3600 taught by Professor Kamman during the Fall '09 term at Western Michigan.

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