Describe the object in the accompanying figure.

What will be an ideal response?


The figure is a partial wire-frame model. A wire-frame model appears to be transparent, using lines to represent all edges. Hidden edges are indicated with broken lines.

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What electrical principle is used by the injector nozzle valve motion sensors (NVMS) in Bosch VE fuel systems?

A. piezoelecticity B. induction C. potentiometer D. Hall-effect

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A GFI (ground fault interruption) circuit breaker should be used with an extension cord in a damp or wet location

Indicate whether the statement is true or false

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

Trades & Technology

Standard off-the-shelf induction motors become damaged primarily from __________.

A. overheating B. cogging at low speeds C. voltage spikes D. vibration

Trades & Technology