Salve Ux+Uys2(x+4)

Q: Liebniz theorem

A:

Q: If f.(a,b) = f,(a, b) = 0 then (a, b) is %3D %3D ans. critical point point of extreme isolated point…

A:

Q: vativ point

A:

Q: Preimage Image

A: Solution

Q: 2 QX = X² x + 2

A:

Q: limit.

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Q: the domain of : POINT 1) f(x, y) = 2) f(x, y) = Ln(2 + x +y) x+y Зху 3) f(x,y,z) : 4) f(x, y, z) =…

A: The domain is, {(x,y) ∈ R²  x+y ≠ 0} i.e. {(x,y) ∈ R²  x ≠ - y}

Q: invertible

A:

Q: :mathematical model (by Big-M methods) Max Z=150 x; + 110x;+280 x; S.L. x3 S20 X 280 X2 S120 Xl, X,…

A: We can solve this using Big-M method

Q: State Trapezoid rule.

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Q: 2+ Cotx 3 3 tanx= 353 3 tanx = Cotx 3 %3D 313 3. 3 3

A: The solution is :

Q: Indeterminates and L'Hospital's Rule

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Q: Statement 1 :(-z)3Dxy+xz Statement 2: xyz + xyz + xyz = xz + xyz Statement 1: True Statement 2:…

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Q: ertheganal trajectary Circles to Find the parnily f

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Q: Teste for conitinuity of the foll dwing f1x) = + 42 -1 2- f x)= d 4 - z2 3- frx) = 2ォー ズ+

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Q: sinh(3-j5) (3 + j4)4 13-j7 (3 – j5)(2-j7)

A: Given sinh(3-j5)3+j443-j52-j73-j7.  To evaluate the given expression.

Q: Singular Value Decomposition

A:

Q: What is shut down condition of a firm? Derive the shut down condition mathematically and show…

A: Solution

Q: itial condition that the point (0, √2 + 1) is on the

A: We have to choose the correct option from the given options according to the given information

Q: Could I get help finding the fx(X,Y) and fy(x,y) with the attached problem please

A: The given function is

Q: Divergent Theorem

A: We have to find out all the values of 'b' where It is given that  where

Q: Differentiation#29

A: Given,

Q: Vtan(x) Vtan(x) + cot(x)

A: Use property of definite integration

Q: convolution Theorem to Poove that =Lie-sint-cost) Use 2

A: Convolution of function: The convolution of function f(t) and g(t) is denoted by f*g and defined as,…

Q: critical point of y х — 2

A: Calculate the derivative of the given function using quotient rule. y'=3x2x-2-1x3x-22=2x3-6x2x-22

Q: Sinhu.Coshv =1/2 [Sinh (u+ v) + Sinh (u- v)]

A: Sinhu.Coshv =1/2 [Sinh (u+ v) + Sinh (u- v)]

Q: critical point of y = x² In x

A: y=x2lnx Differentiate both side with respect to x ,we get dydx=2xlnx + x2×1x      = x(2lnx+1) Now,…

Q: trapezoidal approximation

A: We have to find out the average level over 10-week. time(t) 0 2 6 10 level=f(t) 210 200 190 180

Q: Solung line ar diffevential equations O-x(x-1)+(2-3)y = 2Y-1 %3D dl X

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Q: Cramer's Rule.

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Q: discrete or continuous.

A: Discrete VariableA discrete variable is a variable whose value is obtained by counting.Discrete data…

Q: Trapezoidal and Simpson's rule

A: Consider the given integral as, Here we have,

Q: Taylors method

A: Given : h=0.15ty'-2y-t3et,     1≤t≤2y1=0

Q: Solue by using methed of anbatay constant %3D キ

A: We have to compare both side of equation.

Q: Function Interval [1,2] f(x) = -z +4 12 %3D

A: 83)

Q: sinh (u + v)= sinh u. cosh v+ cosh u. sinh v и.

A: Consider the Identities for hyperbolic functions and expand the given expression.…

Q: Use partial derivatives to obtain the formula for the best least-squares fit to the data points.…

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Q: Divergence Theorem.

A: We have to solve the given integral by divergence theorem. The given integral is ∫∫sdsa2x2+b2y2+c2z2…

Q: f(x) = 2√3 x, g(x) = 2x − 4, y h(x) = 3x3. Encuentra el valor de cada expresio ́n. (a) (f ◦ g)(7),…

A: Given query is to find the value of the indicated function.

Q: sec2 x 2. csc2 x = %3D sec2 x-1

A:

Q: State trapezoidal rule.

A: Trapezoidal rule is used to find the area under the given curve by dividing the total area into…

Q: Transformation Rule: (x ,y )-_

A: Reflection along line x=-2 will have follwing change :   Y coordinate will be same as earlier. X…

Q: sec-1(V2+h)-sec-1V2 (ii) ļim h-0

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Q: 3 -6 5 -4 -3 -2 -1 I 2 3/4 5 -2 -4 -5+ center: radius: 2.

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Q: Qi show that: dsechu) = -sechu.tanu. de

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Q: cotx y %3D 1+cotx

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Q: How Least square approximation is useful in applied Mathematics.? Explain it with examples.

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Q: Integral Calculus: Find the equation of the curve for which   y” =  6x – 4 and which passes through…

A: Given:

Matrices

‘Matrices’ is the plural form of the word matrix, and it is basically a spreadsheet in the form of a box. In mathematics, various functions can be carried out with matrices. Generally, a matrix comes in the shape of a square or rectangle. The elements are distributed horizontally in the form of rows, and vertically in the form of columns.