Problem #1: F3 = 500 + Y (Ib)!F = 400 lb F = 700 lb 25 + C (degrees) 1.Determine the magnitude of the x-component of force F1. (Ib) 2.Determine the magnitude of the y-component of force F1. (Ib) 3.Determine the magnitude of the x-component of force F3. (Ib)

Q: 1. Use the data from the table below to draw the node network. Then do the CPM calculations and…

A:

Q: Select the correct value of y at x = PI/3 for the following equation: y"+ y = 4x + 1Osinx while y…

A: Given- y"+y=4x+10sinx To find value of y at x=π/3

Q: Fastly calculate the value of displacement Work done=20 J force%33 N

A:

Q: Consider a triangle with sides 3 cm, 4 cm, and x cm. Let g be the included angles of the sides with…

A: Surveying is the engineering operation that involves calculating and recording details of an area of…

Q: PROBLEM 2: Calculate the components of the forces at B and C. В D E A

A:

Q: Prove the following relation: e Yw 1 + e Gs a. Yd=Ysat b. Yd= (Ysat-Yw) Gs-1

A:

Q: Q.2 A uniform, single-span steel beam ABCDE is simply supported at A and E and carries loads as…

A: Find reactions:RA=RB=60+60+40×52=160kNsoDraw moment diagram :iorigin at ALimits…

Q: Obtain the general solution of the DE: (xy + x) dx = (x²y² + x² + y² + 1) dy x)dx…

A: Given data: xy+xdx=x2y2+x2+y2+1dy

Q: Solve the differential equation (x + sin y) dx + (xcosy-2y)dy=0 (A) B 2 2 +xsiny=c +ysinx=c Ⓒ+² 2…

A: Solution: Given: The differential equation: (x+siny)dx+(x cosy-2y)dy=0 Check for exact equation: The…

Q: Q6/ If a = (3,1,2) , b = (-1,1,0) and c = a × (b x c) # (a x b) x c %3D (0,0, –4), show that

A: Given: The values of a, b, and c are:

Q: the answer quic

A: Given:- x3-2x-5=0 To find:- positive root

Q: Q2: use the inverse method to find the vlaue of X, Y and Z for the follwing equations: 2x-y+223D1…

A:

Q: equation using variable separable xy^3 dx + e^x^2 dy=0

A: xy3dx=−ex2dy xy3dx=−ex2dy   −xe−x2=y−3dy   c0+12e−x2=−12y−2 xy3dx=−ex2dy   −xe−x2=y−3dy…

Q: find the second derivative in its simplified form 4. y= e^4x - e^-4x  /  e^4x + e^-4x

A: Consider the given equation y=e4x-e-4xe4x+e-4x Calculate the derivative of given equation…

Q: tographs at a scale of S are required to cover an area X-mi square. camera has a focal length f and…

A: Photographs at a scale of S = 1:6200 are required to Cover an area X= 8 mi2The camera has a focal…

Q: Find the centroid of the area bounded by a?y = x3, the y axis and y- 8a = 0.

A:

Q: Determine the partial differentiation for each of the following functions (i) z = x²y cos(xy) (ii) z…

A:

Q: OFind the values of the remaining frigonometric funcfions of o if sec o = - 15, 0 E 3rd quadrant

A:

Q: differential equation using bernoulli y' + y = y^-2

A:

Q: Solve the differential equation (x + sin y) dx + (xcosy-2y)dy =0

A: Given, (x+siny )dx + (x cosy -2y) dy =0 To solve for above differential equation,

Q: Solve for one possible solution in the equation, using Secant Method (cosx/e^-x)+sinx-e^x+x

A:

Q: b=480mm d=700mm fc'=30MPA fy=400MPA Mu=1430kN-m Determine As A. USE NSCP 2015, As = sq.mm. B. USE…

A:

Q: Q4: Given two numbers a = 8.8909 x 103 and b=8.887 x 103. the difference between the two numbers (a…

A:

Q: 2. Given A and B: Find the sum and its Difference. -10 -2 10 -2 A = 14 12 10 and B 0. -12 -4 %3D 4…

A:

Q: 30° 60 Weight = P A A post with a horizontal and inclined member supports a box whose weight is P,…

A:

Q: Solve the following items below: What is the Cartesian product, if Let A = (x,y,z), B=(@,%}, C=(0,1}…

A:

Q: Solve the equation 2y dx = 3x dy.

A: step 1-

Q: 3 m P 5 m I bf = 220 mm tf = 42 mm d = 430 mm tw = 38 mm FY = 250 MPa

A:

Q: Compute for m if fc'=32MPa and fy=400MPa. Use 3 decimal places

A:

Fluid Materials

In general terms, anything that flows can be termed as a fluid. In other words, a fluid is any substance that cannot resist shear forces and deforms continuously under the application of external shear forces. Fluid materials differ completely from solid materials such as metals and alloys. For instance, if we consider two infinitesimally small cross-sectional areas of fluid materials and solid materials, and apply shear forces to these elements, both the elements will undergo deformation. Upon releasing the shear force, the element of the solid materials will regain its original orientation, but the element of the fluid materials will keep on deforming continuously under the action of the shear force.