The majority of the bees in a colony are drones
Indicate whether the statement is true or false
F
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Para evitar obstrucciones cuando se usa una bomba de concreto, se recomienda que el diámetro de la tubería que se usa sea de al menos _____ tamaño del mayor diámetro del agregado contenido en la mez- cla de concreto que se está bombeando.
a. el mismo b. el doble del c. el triple del d. cuatro veces
A detached garage with electric power must have ____.
A. a branch circuit rated for a 20-ampere load B. at least one wall switch-controlled lighting outlet C. a separate circuit breaker D. at least one receptacle for each 3 ft of wall space
Induced-draft, forced-draft, counterflow, and crossflow cooling towers are all examples of:
A) A hyperbolic cooling tower. B) A mechanical-draft cooling tower. C) An atmospheric-draft cooling tower. D) A natural-flow cooling tower.
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