Question

In: Civil Engineering

T

T

Solutions

Expert Solution

This is an I -Section of the beam and some time it is also termed as the H-section .In the civil Engineering this a very usefull steel structur for construction , its upper and lower latral parts are known as the FLENGE which are two in number in one section and the middle transverse part is the WEB.More than 80% moment resisted by only the flenge alone.I-section provides the greastest possible moment resistance and that is why it is widely used in the beam design .It resist more moment because the area of flenge is away from the neutral axis.

# I-section are manufactured by the hot and cold rolled steel and some time manufactired by the building processes.Beams are also manufactured by the steel and aluminium and additionally because of its geometry it has high moment of inertia and the stiffness.

#The web of the I-section provide the resistance against the shear force.these beams are not much fit for the torsional loading and avoid to use where torsion is prominant.

#The web have not to resis more in comperison to the flenge because if we draw the moment distribution diagram there are two fiber one is the upper known as the compression fiber and another is the lower known as the tension fiber.the two extremites lies on the flenge that is why the thickness provided in flenge is more and we keep the thickness of the web is less comperitively

From all it is concluded that the I-section beam for Civil Engineer and is construction field has a graet importance while we have to construct building, truss, bridge,railway station,roof and in many other structure


Related Solutions

Find T(t), N(t), and B(t) for r(t) = t^2 i + (2/3)t^3 j + t k...
Find T(t), N(t), and B(t) for r(t) = t^2 i + (2/3)t^3 j + t k at the point P ( 1, (2/3) , 1)
Consider the value of t such that the area under the curve between −|t|−|t| and |t||t|...
Consider the value of t such that the area under the curve between −|t|−|t| and |t||t| equals 0.9. Step 2 of 2 :   Assuming the degrees of freedom equals 26, select the t value from the t table.
Find T(t), N(t), aT, and aN at the given time t for the space curve r(t)....
Find T(t), N(t), aT, and aN at the given time t for the space curve r(t). [Hint: Find a(t), T(t), aT, and aN. Solve for N in the equation a(t)=aTT+aNN. (If an answer is undefined, enter UNDEFINED.) Function    Time r(t)=9ti-tj+(t^2)k t=-1 T(-1)= N(-1)= aT= aN=
Given the curve −→r (t) = <sin3 (t), cos3 (t),sin2 (t)> for 0 ≤ t ≤...
Given the curve −→r (t) = <sin3 (t), cos3 (t),sin2 (t)> for 0 ≤ t ≤ π/2 find the unit tangent vector, unit normal vector, and the curvature.
E ::= E + T | T T ::= T * F | F F ::=...
E ::= E + T | T T ::= T * F | F F ::= num | (E) Num ::= 0 | 1 | 2 | 3 | 4 | 5 | . . . . . . . Question: 1 a. Show the Left-most derivation for the expression: 5 * 7 + 6 * (1 + 2). b. Show the Right-most derivation for the expression: 5 * 7 + 6 * (1 + 2).
The plane curve represented by x(t) = t − sin(t), y(t) = 7 − cos(t), is...
The plane curve represented by x(t) = t − sin(t), y(t) = 7 − cos(t), is a cycloid. (a) Find the slope of the tangent line to the cycloid for 0 < t < 2π. dy dx (b) Find an equation of the tangent line to the cycloid at t = π 3 (c) Find the length of the cycloid from t = 0 to t = π 2
Give the grammar following: E --> E + T | T T --> T* F |...
Give the grammar following: E --> E + T | T T --> T* F | F F --> (E) | id Eliminating the left recursion rules and getting a non-left recursive equivalent grammar.
3` - T A T A G A G C A A T T G C...
3` - T A T A G A G C A A T T G C T A C G T G T A T C C C G A G A C T C C G T A A – 5` 5` - A T A T C T C G T T A A C G A T G C A C A T A G G G C T C T G A G G C A...
(1 point) For the given position vectors r(t)r(t) compute the unit tangent vector T(t)T(t) for the...
(1 point) For the given position vectors r(t)r(t) compute the unit tangent vector T(t)T(t) for the given value of tt . A) Let r(t)=〈cos5t,sin5t〉 Then T(π4)〈 B) Let r(t)=〈t^2,t^3〉 Then T(4)=〈 C) Let r(t)=e^(5t)i+e^(−4t)j+tk Then T(−5)=
f(t) = 1- t 0<t<1 a function f(t) defined on an interval 0 < t <...
f(t) = 1- t 0<t<1 a function f(t) defined on an interval 0 < t < L is given. Find the Fourier cosine and sine series of f and sketch the graphs of the two extensions of f to which these two series converge
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT