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

Which of these is NOT a derterminat for supply, A) Price of Inputs or B) Income of Consumersb

If a supply graph were to DECREASE would it shift, A) Left or B) RIght

If a supply graph were to INCREASE would it shift, A) Left or B) RIght

If the PRICE OF INPUTS for an item INCREASED, would the supply for that item A) Increase or B) Decrease

If a piece of TECHNOLOGY INCREASES the production speed of making an item, would the supply A) increase or B) decrease

If 50 companies CLOSE DOWN, would the supply A) increase or B) decrease

Footlocker sells Jordans and LeBrons. If the price of LeBrons increases, how would this affect the supply of Jordans? A) Decrease or B) Increase

Sprite(3)Sprite(5)Sprite(4)18000Okay class, time for quizziePoo3Sprite(2)Sprite(3)Sprite(5)Sprite(4)Settle down, Settle down. the quiz is just a few questions. Answer with a LOWERCASE a or a LOWERCASE b. If not your quiz cant be graded6Sprite(2)Sprite(3)Sprite(5)Sprite(4)