al csc x y cotx

Q: The function S(x) is defined on the interval [1,3] by: (1+2x-x³ S(x) = (2-(x-1)-3(x-1)² + (x-1)³…

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Q: Evaluate: (21)(33) mod 13 4 0 0 0 -4 684 O 680

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Q: 52. Solve the following two recurrence relations: (a) hn 2hn−1+5″, (n ≥ 1) with ho (b) hn 5hn-1 +5",…

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Q: A cylindrical tank of radius 10 ft and height 15 ft is two-thirds filled with water. Find the work…

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Q: 1. y + y-y²+2=0 A special solution of the equation y₁x = 2 find the general solution.

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Q: A function f f(x; y; z) = z-ex sin y given as. This function p = (ln3; 3 2 ;?3) on point ?!V = (1;…

A: Given that the function fz=z-exsiny and p=ln3,3π2,-3, V→=1,2,2 (2) Given Polar coordinates 6,π6

Q: A cylinder shaped storage tank has a radius of (x+5) metres and a height of x metres. Determine the…

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Q: Drag the points to sketch the graph of the given function. Determine whether f is continuous,…

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Q: How to simplify the expression: ¬q∧(p⇒q)

A: We will form a truth table for this expression: ¬q∧(p⇒q)

Q: b. y - y'cosx = y² (1 - senx)cosx

A: Introduction: The Bernoulli's equation is an extension of linear first order differential equation…

Q: If x is not equal 3, which of the following is equivalent to 5x = 8+ 12 2-3 05= 20 2-3 I-3 12 1-3 5x…

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Q: Radius of Convergence. In each of Problems 1 through 8, determine the radius of convergence of the…

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Q: M(x, y)dx + (x² + x)dy = 0

A: Hint: The given equation is M(x,y)dx+x2+xdy=0. A differential equation M(x,y)dx+N(x,y)dy=0 is exact…

Q: Determine the solution of the initial-value problem y = Jy, y(0) = yo with yo € IR" and the n x n…

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Q: Od. A function f: Rm→Rª is continuous if and only if for every x in Rm and ɛ>0, there exists 8>0…

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Q: a. The norm ||·||: Rm→R is a continuous function. O b. Every polynomial is continuous. c. If f: Rm…

A: As per the policy, we are solving three subparts. Please repost it and specify which part is to be…

Q: Suppose T: M2,2-P3 is a linear transformation whose action on a basis for M2,2 is as follows: 1(31)-…

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Q: A function is approximated by a cubic spline defined by: {"="64" (4 + 6(x-1) + 4(x-1)² An…

A: Sol:- Consider the function in the range of (0,1) ∫011+x+x2+x3dxApply the Sum Rule:…

Q: Consider the differential equation 2x²y" + (x²+x)y' - y = 0. (a) Without solving this differential…

A: Since you have posted a question with multiple sub-parts, we will solve first three sub-parts for…

Q: If Iƒ ƒ(x) = ¹1³ and g(x) = x² – 5, what is f(g(4))? O 11 29 4 12 07

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Q: Provide two different examples with detail where a straight angle is used to solve a problem

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Q: Verify Stokes's Theorem by evaluating F(x, y, z) = xyzi + yj + zk S: 8x + 8y + z = 16, first octant…

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Q: show step by step solution. Perform the partial fraction decomposition of x² – 3x - 10 1 x4 4x³+4x²…

A: Explanation of the answer is as follows

Q: The matrix The eigenvalue -3 has associated eigenvector [ A = The eigenvalue 2 has associated…

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Q: If cos cos (3/3 + x) = 1/2, find the correct value of O 퓸 3 π

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Q: llowing: [Ln(3+j5)]sin(-2-j)

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Q: Part: b:Diagonalize the following matrix if possible whose eigenvalues are given to be 0, 1, 1. 0 A…

A: "Since you have asked multiple questions, we will solve the first question for you. If you want any…

Q: mial Theorem umerical coefficient of the middle C₁ 54 C5-55 C6 56 C5 5 10

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Q: For the data points (-2, 1), (-1, 2), (0, 1), (1, 2), (2, 1) i. ii. iii. Find the least squares…

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Q: aylor Series. In each of Problems 9 through 16, determine the Taylor series about the point o for…

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Q: (5) Find the volume and draw an illusration of the solid S obtained by rotating the region bounded…

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Q: 42 1. (Volumes of Solids with Known Cross-Sections). Sketch the solid bounded by the surfaces 2²…

A: note : As per our company guidelines we are supposed to answer ?️only the first question. Kindly…

Q: Express the vector x as a linear combination of the u's. U₁ = 0, U₂ = 5, -1.4 U3 Ox=-3u₁ +4u2 +243…

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Q: 1. Which of the following is parallel to the vector (-14, 0, 7)? A. (-2,0, -1) B. (14,0,7) 2. Which…

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Q: 12. I. g(-1) is undefined. 13. II. lim g(x) does not exist. I. g has a jump essential discontinuity…

A: Limit at a point exists if its left hand limit equals right hand limit

Q: With respect to the standard basis for R³, the matrix of the linear operator T: R³ - i. ii. A = 0 4…

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Q: Consider an n x m matrix A with rank(A) = m, and a singular value decomposition A = UEVT. Show that…

A: Given : an n×m matrix A with rankA=m, a singular value decomposition A=UΣVT To show : the…

Q: Find the angle between vectors 3 and 42.06 42 O 47.04° 42.6 47.4° 48°

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Q: Using intermediate value theorem, the equation x³ - 3x - 15 = 0 has a solution over O 10,1[ O None…

A: Given equation is x3 - 3x - 15 = 0

Q: Sequence of Subsets Let A₁, A₂,..., A₁00 be a se of Some set B. Suppose that all these subsets are…

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Q: Given the points xo = -2; x₁ = 0 and x₂ = 1 and let f be a function such that f(x) = 0, f(x₁) = 1…

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Q: 10. The demand and supply functions of two-commodity market model are as follows Qa=30-3P+2P₂…

A: given demand and supply  Qd1=30-3P1+2P2Qs1=-15+2P1-P2Qd2=5+P1-P2Qs2=-2+2P2 (a) derive an equilibrium…

Q: SOLVE the following DIFFERENTIAL EQUATIONS. 1. (w²-2²-4z-1))dw + 2w(z + w + 2) dz = 0

A: Given : w2 - z2 - 4z -1dw + 2w z+ w +2  dz=0 To Find : Solution of differential equations

Q: The base of a three-dimensional figure is bound by the line y = perpendicular to the x-axis are…

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Q: 9- The circle a² + (y-2a)²-4a² is rotated about the line y--1 where a > 0. A torus is obtained from…

A: Given- The circle x2 + y - 2a2 = 4a2 is rotated about the line y = -1 where a > 0. A torus is…

Q: 10. Evaluate: e-y ** [In(x + y) - dy dx A. α2 a² [In(2a) – 1⁄In(a) − ³] + Ei(-a) − In(a) – In 2 + 3…

A: To find- Evaluate:  ∫1a∫0xlnx + y - e-yx dy dx

Q: 2x 3. Find the constant a so that (x) = xe²x is a solution to y' + ay - e²x 4 3 O 1 O -1 -2 = 0.

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Q: Taylor Series. In each of Problems 9 through 16, determine the Taylor series about the point o for…

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Q: In this task there are two situations: one dealing with counting toothpicks and the other dealing…

A: We need to justify the nature of the relationships among the data points whether it is discrete or…

Q: M = 0 (+) 0 -1 1 1 1 Find an orthogonal matrix Q such that QM is upper triangular. Obtain Q as a…

A: As per the question we are given a 3×3 matrix M and we have to find an orthogonal matrix Q such that…