Oil is poured at a rate of ( Q = 1 L/s) into a conical funnel of (r = 0.3 m), see the figure. Assuming it exits at the bottom at average velocity of (0.8 m/s) through a (0.03 m) diameter tube, calculate the time required to fill the conical section of the funnel.(Hint: The volume of a cone = 1⁄3 x base x height). Q4) Oil is poured at a rate of (Q = 1 L/s) into a conical funnelof (r = 0.3 m), see the figure. Assuming it exits at the bottom ataverage velocity of (0.8 m/s) through a (0.03 m) diameter tube,calculate the time required to fill the conical section of thefunnel.(Hint: The volume of a cone = ½ x base x height).30°20= 1 +d=3 cma=0.8

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Description: Oil is poured at a rate of ( Q = 1 L/s) into a conical funnel of (r = 0.3 m), see the figure. Assuming it exits at the bottom at average velocity of (0.8 m/s) through a (0.03 m) diameter tube, calculate the time required to fill the conical section o

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Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Oil is poured at a rate of ( Q = 1 L/s) into a conical funnel of (r = 0.3 m), see the figure. Assuming it exits at the bottom at average velocity of (0.8 m/s) through a (0.03 m) diameter tube, calculate the time required to fill the conical section of the funnel. (Hint: The volume of a cone = 1⁄3 x base x height).

Q4) Oil is poured at a rate of (Q = 1 L/s) into a conical funnel
of (r = 0.3 m), see the figure. Assuming it exits at the bottom at
average velocity of (0.8 m/s) through a (0.03 m) diameter tube,
calculate the time required to fill the conical section of the
funnel.
(Hint: The volume of a cone = ½ x base x height).
30°
20= 1 +
d=3 cm
a=0.8

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