A. Solve the following system of equations by Gauss elimination method. [2 1 1 27 4 0 2 1x2 4. 3 2 2 0||xg 1 3 2 6

Q: Why when we calculate the Dx we multiply: (15 kN x 6 m x 6/2) i don't understand where does it…

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Q: hi P' h2 10 m h3 Q1 15 m Q2 Q3 1 2 3 f 0.02 0.02 0.254 0.02 D 0.406 0.203 5000m 3000m 3500m Q Q2…

A: The datum head is given and the head loss (h) in pipes are given

Q: Q/Deduce the ISO from the projections 60 80 30 40 R30

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Q: Given: TABLE 3.1. Coefficients for Rectangular Bars in Torsion C2 0.208 0.219 0.231 0.246 0258 0.267…

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Q: Given the joint density function (6 — х — у 0 < x < 2,2 < y < 4, f(x,y) = , 8 0, elsewhere a. Verify…

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Q: One MPa is equivalent to one N/m?. A) True B) False

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Q: Problem 1B. Use Newton's Method to interpolate the value of f(2.8). 1.6 2.5 3.2 4 4.5 f(x) 8. 14 15…

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Q: 35nun 15mm B Pu 200mm

A: According to given data Answer- 5 4-22 mm diameter bolts are used in a staggered bolted To,…

Q: in this given figure. a=6.89 m b=6.02 m c=3 m Water s=1.0 Aluminum s=2.70 Titanium

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Q: use three decimal places Derive hf with respect to Q of the following empirical equation below.…

A: For the Hazen William's formula -  Given - V = 0.849 C R0.63 S0.54 As known -  Q = VA here, Q =…

Q: GIVEN: f(x) = cos(x)-√4-x² Using NEWTON'S METHOD, determine new estimate after 2nd iteration. ε =…

A: Asked: To determine the root of the given function after second iteration using Newton's formula.…

Q: If f(x) = x(2x), then f'(x) is equal to: ○ 2 (2lnx + 1) © 2*(21n2 + x) © 2*(xln2 + 1) © 2*(In2 + 1)

A: Given: Question 1: f(x) = x (2x) , Find f'(x).

Q: 12.22 0+000 11.32 0+020 8.82 0+040 16.38 6.62 0+060 0+080 10.35 0+100

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Q: a. Measured length in m. (In 5 decimal places) b. Correction to be applied in the deduced length in…

A: lo = 170.38m Lo = 50m

Q: 1. Consider the data below in the range 0.4< x < 1.2. Calculate P3(0.9) using last four point

A: Note-Since we answer one question at a time so we will answer the first one.     Please resubmit…

Q: From the given figure, determine the following characteristics of the resultant: (a) magnitude of R,…

A: Given Data: The length AC is given as 6 ft.   To Determine: (a) The magnitude of R. (b) orientation…

Q: Consider the function f(x) = x² - 4x + 3. If po = 1.5, use Newton Method to find out the value of…

A: To find value of P1

Q: 4. Solve the triangle ABC, given a = 31.5, b = 51.8, and A = 33°40° . Refer to Fig. 11.11(a). b =…

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Q: An engineering function is given by a = y?e² cos x At x = 1.3,y = 2.1,and z = 4.9, compute the…

A: The engineering function is given beow,a=y2ezcosxx=1.3y=2.12z=4.9To determineAbsolute errorRelative…

Q: 4. solve the following system by using Jacob's Method with initial value x = y = z = 0. 5x + 2y + z…

A: Note -Since we answer one question at a time so we will answer the first one. Please resubmit…

Q: Determine the value

A: Data given     station in point A = 1+1800      side slope = 1:1

Q: 10 KNin 20 AN 20 A 15 m 1.5 m Figure (1) AN 70 AN 20 ANm 25 25 Figure (2)

A: for Fig 1 ∑Fv=0;  vertical reaction at A   VA=20+20+10×3.0=70 KN(a)Shear force Shear force At A =70…

Q: 3. Solve for the area of the given figure 5.5 m 6.0 m 2.0 2.7 6.0 m 2.4 6.0 m N 5.5 m

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Q: dy Solve the differential equation of - dx A In y = c Inx B) y = c Inx Cy=lnx + c (D) y^2 = In x + c…

A: Given,dydx=ylnxdyy=dxlnxThis is the differential equation of variable-seperable…

Q: 3. Determine the inverse of the matrix A. 5 3 -4 A = 3 8. -2 -4 -2 7

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Q: A right circular cone is divided into 3 portions A, B, and C by planes parallel to the base. The…

A: For the given right circular cone,

Q: THE INTERNAL FORCE OF MEN mpression, include a negative sign two (2) decimal places only witho…

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Q: 5. What are the Factors affecting the value of K? fL 6. Prove Kp = D

A: As per our guidelines we are supposed to answer only one question. Kindly repost the other questions…

Q: From the solving the equation log x = 4 we have x equal 2 16 2ln4 O 2^. 4In2

A: Given: log2x=4 The above expression is to be solved for the value of x.

Q: Q1:- Compute the area of each part by using the proper formula. Then find the total area in…

A: Calculate area of each segment and then determine total area by adding the area of each section.

Q: Using Forward Gregory Newton Method: Determine the equation of f(x) and the the value of f(x) when x…

A: f(x) = ? , if x = 1.75

Q: Solve for one possible solution in the equation, using Secant Method * cos x + sin x – e* + x e-x

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Q: Solve for f' (0.4) as accurately as you can through the method of Richardson Extrapolation. X 0 0.1…

A: From the given table; h = 0.1

Q: 4.1) The value of C, is A) 1.21 B) 1.14 C) 1.30 D) 1.32

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Q: find the centroid and the area of figure

A: The values and diagram given in the question are as follows:

Q: 7. dy cos(x + y), when x = 0,y =; 4 dx

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Q: EQUATION dy * + ytanz V sec a

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Q: 14.2 112.5 110.4 108.1

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Q: D. Solve the following by Linear Equations Method. 1. (x* + 2y)dx – xdy 2. y' = csc x – ycot x %3D

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Q: |20 kN 25 kN D B |15 kN 4. A E 4 m Baska yönergeler almak için tıklayın Determine the member foroes…

A: As math type not available, providing hand written solution

Q: 2. Find the derivative of each of the following (a) y = 3x+ 4 (b) y = 5x- 2x +1 (c) y 1/(+4) (d) y =…

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Q: 3 to e**dx,n = 10 1

A: Solve by trapezoidal rule Step1-Trapezoidal Rule (Approximation) Average of left and right endpoint…

Q: Convert 80 kph to m/s using dimensional analysis.

A: To convert  the speed by dimensional analysis.

Q: multiply the fractions and mixed numbers. \begin{array}{r}\frac{1}{4} \\\times \frac{3}{4}…

A: To find:- multiply the fractions

Q: PROBLEM NO. 1 Resolve the 500 N into: 20 y 30⁰ 30° 500 N X 1 x and y components 2 x and y'…

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Q: 12 10 10-m 10-m 20 5.30 1.5 8.80 DETERMINE THE VALUES OF "a" AND "b"

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Q: 24 A B Vectors A 3 ft, B = 4 ft, and C = 5 ft are perpendicular from each other, as shown in the…

A: Given data, A = 3 ft = 3i B = 4 ft = 4 j C = 5 ft = 5 k

Dimensional homogeneity

The term dimensional homogeneity means that in an equation, the dimensions of each term on both sides are equal, which means the dimensions of the left-hand side (LHS) of an equation are similar to the dimensions of the right-hand side (RHS). For a dimensionally homogeneous equation, the powers of fundamental dimensions will be identical on both sides of the equation.