Civil Engineering - Hydraulics - Discussion

Discussion Forum : Hydraulics - Section 4 (Q.No. 43)
43.
The ratio of the hydraulic radius of a pipe running full to the hydraulic radius of a square section of a channel whose side is equal to the diameter of the pipe, is
1
Answer: Option
Explanation:
No answer description is available. Let's discuss.
Discussion:
22 comments Page 1 of 3.

Inayat Ullah Kakar said:   11 months ago
It is very simple;

R = D/4 for circular section
And for;
In square section we know that;
R = area/ wetted perimeter
R = BD/B + 2D.

In questions that B= D because of the square section
R = D^2/3D
R =D/3
So, ratio R1/R2.
D/4รท D/3.
We get 3/4.
So the given answer is correct.
(3)

Timi said:   2 years ago
@All.

Option A, 1 would be correct if it was a square pipe. Here it is a channel. So three sides would be included in wetted parameters.
(1)

Jero M said:   3 years ago
According to me, it's option A.
(1)

Hemanth said:   3 years ago
Answer is 1.

In question, they are asking about hydraulic radius, not hydraulic mean depth Hydraulic radius RC.

The hydraulic diameter of circles D=4A/P RADIUS=D/2
A= √D2/4 P=√D.

For square section side D.
A=D^2 P=4D.

RATIO CIRCLES/SQUARE.
THE ANSWER IS 1.
OPTION A IS CORRECT.
(2)

Saurabh said:   3 years ago
D is the correct answer.

Hydraulic radius of circular section = D/4.
And for square = D/3,
So, the ratio is = 3/4.
(4)

Dhiru said:   4 years ago
A is the correct option.

So, R = d/4-d/4 = 1.
(1)

Ketema Feye said:   5 years ago
Agree, D is the correct answer.

Hasmukh parmar said:   6 years ago
The hydraulic radius of circle = d/4.
The hydraulic radius of square = d/3 ( because here we are considering wetted perimeter so two sides and bottom are wetted but top width is not wetted because it's open in the atmosphere)
So, correct answer is = d.3/d.4 = 3/4.
(2)

Abhik said:   7 years ago
D is correct, i.e R = A\P.

Jay said:   7 years ago
@All.

But remember the question says that the square section is running full to the wetted perimeter should be 4D and not 3D and by this, the answer should be A.


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