Speed Controller with Description Description Material Bracket Cross recessed round head screw Clasp 1 2 3 1 Steel strip Steel wire Steel strip 2 Series AS Dimensions L7 L8 Lock nut L6 L5 Applicable tube O.D. d D2 through D3 D4 L4 D1 L3 L2 M1 M1 L1 Metric Size MAX.
M1 Applicable tubing O.D.: 3.2, 4, 6 1/8", 5/32" Metric Size Model Applicable tubing O.D.d D1 Release button D2 D3 D4 D5 L1 L2 L3 L41 L5 L6 L7 L8 M1 Weight [g] X(X) Y Max.
A part z1 m1 = 20 x 3 x 4 x 2.7 x 10-6 = 6.48 x 10-4 (kg) Weight calculation m1 = a x b x c x Relative density IZ1 Inertial moment around Z1 axis IZ1 = {m1 (a2 + b2) / 12} x 10-6 = {6.48 x 10-4 x (202 + 32)/12} x 10-6 = 2.21 x 10-8 (kg.m2) = 2.21 x 10-8 + 6.48 x 10-4 x 16.42 x 10-6 = 0.20 x 10-6 (kg.m2) IA Inertial moment around Z axis IA =IZ1 + m1r12 x 10-6 z f2 z2 B part r2 = 23.5(mm)
Calculate the moment of inertia of attachment. z r1 Material of attachment: Aluminum alloy (Specific gravity = 2.7) A part z1 r1 = 37 (mm) Calculation of weight m1 = a x b x c x Specific gravity m1 = 40 x 7 x 8 x 2.7 x 10-6 = 0.006 (kg) Moment of inertia around Z1 axis IZ1 = {m1(a2 + b2)/12} x 10-6 Iz1 = {0.006 x (402 + 72)/12} x 10-6 = 0.8 x 10-6 (kgm2) IA = 0.8 x 10-6 + 0.006 x 372 x 10
Calculate the moment of inertia of attachment. z r1 Material of attachment: Aluminum alloy (Specific gravity = 37 (mm) r2 = 2.7) A part z1 m1 = 40 x 7 x 8 x 2.7 x 10-6 = 0.006 (kg) Calculation of weight m1 = a x b x c x Specific gravity Moment of inertia around Z1 axis IZ1 = {m1(a2 + b2)/12} X 10-6 Iz1 = {0.006 x (402 + 72)/12} x 10-6 = 0.8 x 10-6 (kgm2) IA = 0.8 x 10-6 + 0.006 x 372 x 10
Calculate (1) (Wmax) from the graph of max. payload (W1, W2, W3) and calculate (2) and (3) (Mmax) from the maximum allowable moment graph (M1, M2, M3).
Model M1 M2 M3 W1 W2 W3 W4 ML1C25 14.7 4.90 4.90 20 12 3 10 ML1C32 29.4 9.80 9.80 32 19 5 16 ML1C40 58.8 19.6 19.6 50 30 8 25 Caution on Design ML1C/M1 Allowable moment and Load Mass Maximum Allowable moment and Maximum load mass varies depending on mounting orientation, piston speed, etc.
Load at end of lever + m a + K 3 a1 I = m1 12 4a2 + b I = m1 + m2 12 4a1 + b (Example) When shape of m is a 5 2r sphere refer to 7 and K = m 5. Thin rectangular plate (rectangular parallelopiped) Position of rotational axis: Through the center of gravity and perpendicular to the plate (also the same in case of a thicker plate) 10.
L4 H(1) A(2) D1 D2 L1 L2 L3 L4 T M1 Weight (g) Model Model Min.
M1 Weight (g) ASV220F-U10/32-03 ASV220F-U10/32-07 5/32" 1/4" 10-32 UNF 10-32 UNF 8 8 9.3 12 9.6 9.6 22.8 23.6 27.6 28.4 11.1 11.1 31.4 31.4 28.6 28.6 27.7 27.7 24.9 24.9 12.7 13.7 8 9 Reference U10/32 thread dimensions after installation.
A part z1 m1 = 20 x 3 x 4 x 2.7 x 10-6 = 6.48 x 10-4 (kg) Weight calculation m1 = a x b x c x Relative density IZ1 Inertial moment around Z1 axis IZ1 = {m1 (a2 + b2) / 12} x 10-6 = {6.48 x 10-4 x (202 + 32)/12} x 10-6 = 2.21 x 10-8 (kg.m2) = 2.21 x 10-8 + 6.48 x 10-4 x 16.42 x 10-6 = 0.20 x 10-6 (kg.m2) IA Inertial moment around Z axis IA =IZ1 + m1r12 x 10-6 z f2 z2 B part r2 = 23.5(mm)
Calculate the moment of inertia of attachment. z r1 Material of attachment: Aluminum alloy (Specific gravity = 37 (mm) r2 = 2.7) A part z1 m1 = 40 x 7 x 8 x 2.7 x 10-6 = 0.006 (kg) Calculation of weight m1 = a x b x c x Specific gravity Moment of inertia around Z1 axis IZ1 = {m1(a2 + b2)/12} X 10-6 Iz1 = {0.006 x (402 + 72)/12} x 10-6 = 0.8 x 10-6 (kgm2) IA = 0.8 x 10-6 + 0.006 x 372 x 10
A part z1 m1 = 40 X 7 X 8 X 2.7 X 10-6 Calculation of weight m1 = a X b X c X Specific gravity = 0.006(kg) Iz1 = {0.006 X (40 2+7 2)/12} X 10-6 Moment of inertia around Z1 axis = 0.8 X 10-6 (kgm 2) = 0.8 X 10-6+ 0.006 X 37 2 X 10-6 Iz1 = {m1(a 2+ b 2)/12} X 10-6 IA = 9.0 X 10-6(kgm 2) Moment of inertia around Z axis IA = IZ1 + m1r1 2 X 10-6 z r2 Z2 B part r2 = 47(mm) m2 = 5 X 10 X 12 X
(mm) Model H Bracket mounting dimensions Q Weight (g) 1(P) R 2(A) 2(A) R 3(R)* L1 L2 L3 L4 L5 L6 M1 M2 Bracket assembly no.
U N I O N Y KQU (KQ2U) Applicable Model D1 D2 L1 L2 P Q M1 M2 Effective Orifice Tube OD mm (mm2) a b Nylon/Urethane 3.2 4 KQU23-04 9.6 10.4 33.5 17.5 9.6 9 15.5 16 3.2/2.7 4 6 KQU04-06 10.4 12.8 35 18 10.4 9.7 16 17 4.2/4.2 6 8 KQU06-08 12.8 15.2 39.5 20 12.8 11.7 17 18.5 13.4/13.4 8 10 KQU08-10 15.2 18.5 45 24.5 15.2 13.7 18.5 21 25.6/17.7 10 12 KQU10-12 18.5 20.9 49 27.5 18.5 16.1 21 22
Load at end of lever + m a + K 3 a1 I = m1 12 4a2 + b I = m1 + m2 12 4a1 + b (Example) When shape of m is a 5 2r sphere refer to 7 and K = m 5. Thin rectangular plate (rectangular parallelopiped) Position of rotational axis: Through the center of gravity and perpendicular to the plate (also the same in case of a thicker plate) 10.
(mm) I Weight (g) Nylon Urethane M1 D1 D2 L1 Q L2 P M2 Part No. 9.7 11.7 8 6 35.5 40.5 6 4 KGUD06-08 KGUD04-06 10.4 18.2 16 12.8 20.3 17 12.8 15.2 10.4 12.8 21 26 17 18.5 4.2 13.4 4.2 13.4 11 19 Plug-in reducer: KGR Effective orifice(mm 2) Applicable tube O.D. (mm) Applicable fitting size d Part No.
A part z1 m1 = 20 x 3 x 4 x 2.7 x 10-6 = 6.48 x 10-4 (kg) Weight calculation m1 = a x b x c x Relative density IZ1 Inertial moment around Z1 axis IZ1 = {m1 (a2 + b2) / 12} x 10-6 = {6.48 x 10-4 x (202 + 32)/12} x 10-6 = 2.21 x 10-8 (kg.m2) = 2.21 x 10-8 + 6.48 x 10-4 x 16.42 x 10-6 = 0.20 x 10-6 (kg.m2) IA Inertial moment around Z axis IA =IZ1 + m1r12 x 10-6 z f2 z2 B part r2 = 23.5(mm)
(mm) I Weight (g) Nylon Urethane M1 D1 D2 L1 Q L2 P M2 Part No. 9.7 11.7 8 6 35.5 40.5 6 4 KGUD06-08 KGUD04-06 10.4 18.2 16 12.8 20.3 17 12.8 15.2 10.4 12.8 21 26 17 18.5 4.2 13.4 4.2 13.4 11 19 Plug-in reducer: KGR Effective orifice(mm 2) Applicable tube O.D. (mm) Applicable fitting size d Part No.
.: 4, 6, 8, 1/4" 28 28 [mm] Model A C P PF2M701/702/705/710L -C4(-L) 84.4 7.6 2.8 depth 8.4 8 8 PF2M701/702/705/710/ 725/750L-C6(-L) 84.4 8 2.8 depth 8.4 2 x P 2 x P PF2M725/750L-N7(-L) 84.4 11.8 2.8 depth 8.4 PF2M711/721L-C8(-L) 88 12 2.8 depth 6.2 PF2M711/721L-N7(-L) 88 10.3 2.8 depth 6.2 19 2-Color Display Digital Flow Switch PF2M7(-L) Series Dimensions PF2M7m-m1/2(-L) 48 A Width across