Series MXP Precision Air Slide Table

Examine for Mr [As Mp and My does not arise, Examination is not needed.] Mr=2(20+6.8)/1000=0.054 A2=6.8 Calculate allowable static moment Ma(Nm). Mar=14.2=4.2 =1 Mr max.=4.2 2=0.054/4.2=0.013 Calculate load rate (2) of static moment. 2=M/Ma 3-3 Load rate of kinetic moment Calculate kinetic moment Me(Nm).

Non-Standard Motor Compatible Drivers Matsushita Electric Industrial Co., Ltd. Drivers for LJ1, LG1, LX

Power supply Single phase 200VAC (A type) or Single phase 100VAC (A1 type) MC NFB Servomotor HC-PQ C P U V W L1 U V Servo amp MR-CA or SM L2 E W MR-CA1 The cable length between the controller and servo amp is 2m or less. 24VDC Z CN1 EMG Note 7) Shuts off with alarm signal when servo ON is turned OFF.

MXQ

Wa = 1 x 1 x 4 = 4 K = 1 = 1 Wmax = 4 1 = 1/4 = 0.25 3-2 Load Factor of the Static Moment Rolling Yawing Examine Mr. Mr = 1 x 9.8 (30 + 10.5)/1000 = 0.39 A6 = 10.5 Mar = 36 Mrmax = 36 K = 1 = 1 '2 = 0.39/36 = 0.011 Examine My.

Air Slide Table Series MXQ

= W/Wa 3-2 Load factor of static moment Rolling Yawing Examine Mr. Mr = 1 x 9.8 (30 + 10.5)/1000 = 0.39 A = 10.5 Examine My. My = 1 x 9.8 (10 + 30)/1000 = 0.39 A3 = 30 Find the static moment M (Nm). M = W x 9.8 (Ln + An)/1000 Corrected value of moment center position distance An: Table 3 Find the allowable static moment Ma (Nm).

2 Phase Stepper Motor/Without Motor Brake Series LXS

(5.1) 10 5.8 4 5.5 36 1 0.2 6.5 6.5 1 3 39 28 10.5 3.3 T-slot A +0.030 0 depth 4 +0.030 0 depth 4 C 4H9 L-M6 Refer to Cross section C-C.

2 Phase Stepper Motor/Without Motor Brake Series LXP

X12 100/110VAC Tamagawa Seiki Co., Ltd. 111.5 80.5 X13 200/220VAC MSD3A1P1E MSD3A1P1E MSD3A3P1E MSD3A3P1E MR-C10A1 MR-C10A1 MR-C10A MR-C10A SGDE-A3BP SGDE-A3BP SGDE-A3AP SGDE-A3AP X15 100/115VAC Matsushita Electric Industrial Co., Ltd. 123 91 X16 200VAC 30W X18 100/115VAC Mitsubishi Electric Corporation 111.5 87.5 X19 200/230VAC X21 100/115VAC Yaskawa Electric Corporation 123 91.5 X22 200

Compact Rotary Actuator Rack-and-Pinion Type/Sizes: 10, 15, 20, 30, 40 Series CRQ2

Linear motion E m V Rotary actuator I = mr m: Mass (kg) (However, the weight of the L section is ignored) E= I Formula (2) 2 1 = mr 2 1 This indicates the moment of inertia with respect to the rotation axis of a mass "m" which is a distance "r" from the rotational axis. The formula for finding the moment of inertia differs depending on the shape of the object.

MXF

My = 0.5 x 9.8 (10 + 11)/1000 = 0.11 A3 = 11 May = 1 x 1 x 9.14 = 9.14 Mymax = 9.14 K = 1 = 1 2 = 0.11/9.14 = 0.012 Examine Mr.

CP95

and D [First angle projection] Mounting style (L) XA + Stroke SA + Stroke Mounting style (F, G) Head side mounting (G) ZF + Stroke Rod side mounting (F) Mounting style (C) Mounting style (D) XD + Stroke Bore size (mm) E1 R W MF ZF FB CD EB L XD UB CB EW MR TR AO AT XA SA AH AB TF UF E2 32 32 16 10 130 10 12 142 26 48 7 65 45 26 32 10 4.5 144 142 32 9.5 7 64 79 50 40 36 20 10 145 12 15 160

CP95

63 14 6.5 215 210 63 80 63 30 16 190 16 20 210 50 100 12 110 90 100 16 12 126 153 60 100 120 75 35 16 205 14 20 140 25 230 110 60 120 20 75 16 6.5 230 220 71 14.5 150 178 6-13-10 10 Series CP95 ISO/VDMA Cylinder: Standard Type Double Acting w/ End of Stroke Cushioning Dimensions: Cylinder Mounting Accessory C, D, E and CR [First angle projection] Mounting style (C) Mounting style (D) CJ1

MXS Series Air Slide Table

When sum of load rate does not exceed 1, it is possible to use. n=1+2+3 1 < = < = 47 MXS Series Air Slide Table How To Select Allowable load: W(N) Fig.1 Overhung: Ln(mm), Correction value for moment center distance An (mm) Fig.2 Pitch moment Yaw moment Roll moment W My Mp Mr W W W Static moment Kinetic moment L1 A1 L3 A5 L2 A3 W Mp Mr My W W L3 A6 W L1 A2 L2 A4 W Mey Mep L2 A4 A2 L3 Work

MXS

San=a1+a2+a31 3.11-10 Air Slide Table Series MXS Allowable load: W (N) Fig.1 Overhang: Ln (mm), Correction value for moment center distance An (mm) Fig.2 Pitch moment Yaw moment Roll moment W My Mp Mr W W W Static moment Dynamic moment L1 A1 L3 A5 L2 A3 CL W Mp Mr My W W MLGC L3 A6 W L1 A2 L2 A4 CNA W Mey Mep CB L2 A4 CV/MVG A2 L3 Work mounting coefficient: K Fig.3 CXW Table mounting CXS

MXH

CX 0.005 0 D0 0.20 0.39 0.59 Roll moment Mr (Nm) -X MXH10 200.09 0.08 0.07 Data 0.06 0.05 0.04 0.03 0.02 0.01 0 0 0.20 0.98 1.18 1.37 0.78 0.59 0.39 Roll moment Mr (Nm) MXH16 0.06 0.05 Displacement (mm) Displacement (mm) 0.04 0.03 0.02 0.01 0 0 0.78 1.18 1.57 1.96 2.35 2.75 Roll moment Mr (Nm) MXH20 0.1 0.09 0.08 0.07 0.06 0.05 0.04 0.03 0.02 0.01 0 0 0.78 1.57 2.35 3.14 3.92 4.71 5.49 Roll

MXH Series Compact Slide

Allowable moment N m (ft lb) Pitch moment Yaw moment Roll moment Model Mp My Mr MXH6 MXH10 MXH16 MXH20 0.47 (0.35) 0.39 (0.29) 0.59 (0.44) MXH6 0.96 (0.71) 0.82 (0.60) 1.37 (1.01) 1.88 (1.34) 1.59 (1.17) 2.75 (2.03) 0.04 3.14 (2.03) 2.75 (4.05) 5.49 (4.05) 0.035 0.03 Displacement (mm) Displacement (mm) 0.025 0.02 0.015 0.01 0.005 0 0 0.20 0.39 0.59 Roll moment Mr(Nm) 1 N m = 0.7375 ft

Air Slide Table Long Stroke Type Series MXY ø6, ø8, ø12 1

M = W x 9.8 (Ln + An)/1000 Corrected value of moment center position distance An: Table (1) Examine Mr. Mr = 0.2 x 9.8 (40 + 15.5)/1000 = 0.1 A2 = 15.5 Obtain Mar = 13 from Va = 300 in Graph (3). Find the allowable static moment Ma (Nm). Pitch, Yaw moment: Graph (2) Roll moment: Graph (3) 13 Find the load factor 1 of the static moment.

1

(C) (C) (C) (C) (C) (C) CA2 6 Cushion valve CA2Q Double acting, Single rod Low friction type NCM CBA1 Double acting, Single rod Cylinder with end lock 1.

NCA1

CB CD DD E F FL LR M MR R NCA1-P150 3/4 1/2 13/32 2 1/2 3/8 1 1/8 3/4 1/2 9/16 1.63 NCA1-P325 1 1/4 3/4 17/32 3 1/2 5/8 1 7/8 1 1/4 3/4 7/8 2.56 CD dia. DD dia. Clevis Bracket AA 2.3 3.6 1 5/8 2 9/16 0.785 1.265 1/2 3/4 1/2 5/8 3/8 -24 1/2 -20 2 1/2 3 1/2 3/8 5/8 1 1/8 1 7/8 1/2 1 1/16 1/2 3/4 9/16 1 1/16 Part no. BA CB CD CW DD E F FL LR M MR NCA1-CB150 NCA1-CB325 DD dia.

NCA1

Note) Lead wire length symbols: 0.5 m Nil (Example) A53 3 m L (Example) A53L 5 m Z (Example) A53Z CS1 C76 C85 C95 CP95 NCM NCA D-X 20Data 6-15-7 7 Series NCA1 Basic Style: NCA1B (MX0 mounting style) ZB + Stroke P + Stroke D across flats 4-DD 2-EE (NPTF) AA KK EA MM BA B A C R WF G J E LF + Stroke Bore size (in) MM KK A AA B BA C D DD E EA EE G J R WF Y LF P ZB 150 (1.5") 5/8 7/16-20 3/

MHZ

K 7 12f8 40 11 15 D2 0.016 0.043 MHZJ2-16S C K 10 16f8 43.5 15 20 0.020 0.053 MHZJ2-20S C K 12 20f8 51.7 19 22 D1 0.020 0.053 MHZJ2-25S C K 15 25f8 61.3 24 25 Other dimensions and specifications correspond to the standard type.

MHZ

K 7 12f8 40 11 15 D2 0.016 0.043 MHZJ2-16S C K 10 16f8 43.5 15 20 0.020 0.053 MHZJ2-20S C K 12 20f8 51.7 19 22 D1 0.020 0.053 MHZJ2-25S C K 15 25f8 61.3 24 25 Other dimensions and specifications correspond to the standard type.