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Design Workshop Mechanical Systems October 5, 2013
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Introduction Parthiv Shah Joined 1241 in 2011
Graduate of University of Waterloo Bachelor of Applied Science in Mech. Eng. Joined 1241 in 2011 Lead Design Mentor October 5, 2013
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Objectives Types of Common Mechanisms Used in FRC
Types of Motors Used in FRC Gears and Sprockets Example Problems October 5, 2013
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Types of Mechanisms Four Bar Linkages Crank / Slider Pulley Systems
Rack and Pinion October 5, 2013
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Four Bar Linkages October 5, 2013
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Crank Slider October 5, 2013
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Pulleys October 5, 2013
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Rack and Pinion October 5, 2013
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Motors Electrical Motors used in FRC Properties of a Motor:
Stall Torque [N*m or oz*in] Torque at which motor speed is 0 Free Speed [rad/s or rpm] Speed at which motor torque is 0 Terminal voltage [V] Voltage required by motor Efficiency Power Out / Power In = (T*ω) /(V*I) October 5, 2013
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Motors Motor Stall Torque (N m) Free Speed (RPM) Picture CIM 2.43 5310
Fisher Price 2011 0.532 20770 Denso Window 10.6 84 October 5, 2013
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Motors Motor Output Torque (kN m) Free Speed (RPM) Picture BaneBots
775 550 540 395 0.783 0.486 0.279 0.118 13000 19300 16800 15500 Servo Motor October 5, 2013
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No Load Condition Maximum Power Maximum Efficiency Stall Condition
October 5, 2013
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Gears Pinion Gear –or “Driving Gear” Driven Gear
Pitch – Number of Teeth Per Inch Pitch Diameter – Circle at which the two gears meet Driven Gear Pinion October 5, 2013
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P= diametral pitch (teeth per inch)
P=N/d Where: P= diametral pitch (teeth per inch) d = pitch diameter (in) N = number of teeth October 5, 2013
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Types of Gears Spur Gears Helical Gears Planetary Gears Bevel Gears
Worm Gears October 5, 2013
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Gear Ratios GR = N2/N1 = T2/T1 = ω1/ω2
If N2>N1 Torque is increased, speed is decreased If N2<N1 Torque is decreased, speed is increased Gear Train: GR = (N3/N2)(N4/N3)(N6/N5) October 5, 2013
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Roller Chain Sprockets
Pitch – Distance between rollers Pitch Diameter – Circle at which the roller chain sits on the sprocket D=p/(sin(180°/N) where: D=diameter, p=pitch, N = teeth October 29, 2011 Parthiv and Malavya Shah
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Calculating Center to Center Distances Between Sprockets:
ANSI B29.1 roller chain standard sizes Size Pitch Roller diameter Tensile strength Working load 25 0.250 in (6.35 mm) 0.130 in (3.30 mm) 781 lb (354 kg) 140 lb (64 kg) 35 0.375 in (9.53 mm) 0.200 in (5.08 mm) 1,758 lb (797 kg) 480 lb (220 kg) Calculating Center to Center Distances Between Sprockets: Where: C=center to center distance L=length of chain N1=# of teeth on driving sprocket N2=#of teeth on driven sprocket p=pitch OR October 29, 2011 Parthiv and Malavya Shah
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Torque Example Determine Gear Ratio for a motor that has output torque of 2 N-m and is used to rotate an arm 1.5m long with a mass of 2kg at the end of it. Given: Tm = 2 N-m Larm = 1.5m M=1.5kg Solution: Force = Mass x Gravity = 1.5kg*(9.81N/kg) = N Torque = Force x Length of Arm = N x 1.5m = N-m ~ 22 N-m Gear Ratio: GR = Load Torque / Torque Motor = 22N-m / 2N-m = 10 October 27, 2012
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Speed Example Determine Gear Ratio for a motor that Rotates at rev/min to drive a 4 in wheel 16 ft/s Given: n = 5000rpm Dwheel = 4in V=16ft/s Solution: V=n*π*D so Wheel Speed n = v/(D* π) = 16/((4/12)*3.14) = rps x 60= rpm Gear Ratio: GR = Motor Speed/ Wheel Speed = 5000rpm / = 5.45 October 5, 2013
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THANK YOU October 5, 2013
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