Difference between revisions of "Team P"
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+ | ==Introduction== | ||
+ | In designing this Robot Arm, we first began working individually. We then tested our individual designs to determine who had the best design. After finding the robot arm with the best score, we began modifying that design to increase the score as the Pα and the PΩ groups. Pα and PΩ then combined as Team P. As Team P we looked at the two designs we had and combined features from both to create our final design. | ||
+ | |||
+ | ==Team Pα Best== | ||
+ | After comparing Pα designs, we determined that the design below was the one with the best score. | ||
+ | [[File:RobotArmPAlphaGroupBest2.JPG| thumb | left | Team Pα Best]] | ||
+ | |||
+ | Score = Volume x Maximum Deflection | ||
+ | = 0.88 in^3 x 0.228 mm | ||
+ | = 0.20 mm-in^3 | ||
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+ | ==Team PΩ Best== | ||
+ | After comparing PΩ designs, we determined that the design below was the one with the best score. | ||
+ | [[File:Team POmega Best.JPG | thumb | left | Team PΩ Best]] | ||
+ | |||
+ | Score = Volume x Maximum Deflection | ||
+ | = 0.77 in^3 x 0.275 mm | ||
+ | = 0.21 mm-in^3 | ||
+ | |||
+ | |||
+ | |||
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+ | ==Design Process== | ||
+ | See: Introduction | ||
+ | [[File:RobotArmPGROUPFAIL.JPG | thumb | left | Chamfered Pα Design]] | ||
+ | After combining Team Pα and Team PΩ we determined that Pα had the lower score. However, we thought that PΩ's idea of chamfering the cuts would reduce our mass while only minimally raising our deflection thus lowering our overall score. After testing this design we received a score of 0.21 mm-in^3 and saw that the lowest score remained Pα's design. | ||
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+ | ==Team P Best: Overall Best== | ||
+ | Continual testing of various designs led to using smaller cut-outs to decrease mass. Ultimately. a honeycomb structure, with a solid portion along a diagonal (to counter the bending at the notch), gave the lowest score. | ||
+ | |||
+ | [[File:RobotArmTemplateKBarron4.JPG | thumb | left | Overall lowest scoring design]] | ||
+ | |||
+ | Score = Volume x Maximum Deflection | ||
+ | = 0.78 in^3 x 0.25 mm | ||
+ | = 0.195 mm-in^3 | ||
+ | |||
+ | |||
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== Team Members == | == Team Members == | ||
[[User: Yalhess1|Yousef Alhessi]] | [[User: Yalhess1|Yousef Alhessi]] | ||
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[[User: Slu1| Shaina Lu]] | [[User: Slu1| Shaina Lu]] | ||
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Latest revision as of 13:39, 22 September 2012
Contents
Introduction
In designing this Robot Arm, we first began working individually. We then tested our individual designs to determine who had the best design. After finding the robot arm with the best score, we began modifying that design to increase the score as the Pα and the PΩ groups. Pα and PΩ then combined as Team P. As Team P we looked at the two designs we had and combined features from both to create our final design.
Team Pα Best
After comparing Pα designs, we determined that the design below was the one with the best score.
Score = Volume x Maximum Deflection
= 0.88 in^3 x 0.228 mm = 0.20 mm-in^3
Team PΩ Best
After comparing PΩ designs, we determined that the design below was the one with the best score.
Score = Volume x Maximum Deflection
= 0.77 in^3 x 0.275 mm = 0.21 mm-in^3
Design Process
See: Introduction
After combining Team Pα and Team PΩ we determined that Pα had the lower score. However, we thought that PΩ's idea of chamfering the cuts would reduce our mass while only minimally raising our deflection thus lowering our overall score. After testing this design we received a score of 0.21 mm-in^3 and saw that the lowest score remained Pα's design.
Team P Best: Overall Best
Continual testing of various designs led to using smaller cut-outs to decrease mass. Ultimately. a honeycomb structure, with a solid portion along a diagonal (to counter the bending at the notch), gave the lowest score.
Score = Volume x Maximum Deflection
= 0.78 in^3 x 0.25 mm = 0.195 mm-in^3