through the orifice. Determine the depth of water in the tank (y) as a function of the time (t) then the time required for the tank to be empty.
through the orifice. Determine the depth of water in the tank (y) as a function of the time (t) then the time required for the tank to be empty.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
Related questions
Question
![2R
2. The conical tank shown is of upper base radius of (R)
and height of (h). It has an orifice of a radius of (r) at
its tip. At time (t = 0) the tank is filled with water.
Then the water was allowed to flow under the gravity
through the orifice. Determine the depth of water in
the tank (y) as a function of the time (t) then the time
required for the tank to be empty.
Vt=0
h=2R
2r=R/10](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3526c685-3a0c-45dc-bc01-cf2443ecc722%2F7e39352b-9600-412a-a671-a3a7903b19c4%2Ff1iao5_processed.jpeg&w=3840&q=75)
Transcribed Image Text:2R
2. The conical tank shown is of upper base radius of (R)
and height of (h). It has an orifice of a radius of (r) at
its tip. At time (t = 0) the tank is filled with water.
Then the water was allowed to flow under the gravity
through the orifice. Determine the depth of water in
the tank (y) as a function of the time (t) then the time
required for the tank to be empty.
Vt=0
h=2R
2r=R/10
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