3- x = cos t ly= sint +t cismin yüzey alanı aşağıdakilerden hangisidir? 0

Q: n Vn (k) (-1)"-1 n + 1 n=1 n Vn +1 – Vn – 1 Σ - (1) n n=1

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Q: x++2x+24 Given f (x)= x+4

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Q: Determine whether the following series are absolutely convergent: ( a) Σ-)"-1 (b) E(-1)7-11·3.…...· ...

A: Here the given series is  a∑n=1∞-1nnn+1b∑n=1∞1n-11·3···2n-12n-1!

Q: Determine whether the following matrices are in echelon form, reduced echelon form or not in echelon...

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Q: 4. Let v be the measure on (R, B(R)) which has the density 9(z) = e, rER, with respect to the Lebesg...

A: Given  Let v be the measure on ℝ,Bℝ which has the density  gx =ex , x∈ℝ with respect to the Lebesgue...

Q: 7. The rectangle below is dilated by a scale factor of3.6 to create 1 point a new rectangle. Which o...

A: Uniform scaling is a linear transformation that enlarges or shrinks objects by a scale factor that i...

Q: Find the equation of the following conic in GENERAL form. 1. Circle that is tangent to the lines x=...

A: Consider the equation of the circle is x-h2+y-k2=r2 where h, k is the centre and r is radius. It is ...

Q: Use the sample space shown In the figure to find the probability for the experiment of rolling a pai...

A: The probability of an event is the ratio of the number of favorable outcomes to the total number of ...

Q: 3. The following row operations were applied in order to a 3x3 matrix A to get matrix 2B. Compute de...

A: This is a problem of linear transformation.

Q: Evaluate the given integral by changing to polar coordinates. x² - y² dA, where D is the region boun...

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Q: 1. Use Pappus' Theorem to find the volume V of the torus generated by revolving a circular region of...

A: There are two Theorem by Pappus 1st for surface area of revolution and 2nd for volume of revolution ...

Q: Let a, b ∈ R. Show if a ≤ b1 for every b1 > b, then a ≤ b.

A: Density Property of ℝ If x,y are real numbers with x<y, then ∃ a rational number r such that x&l...

Q: 10x + 5y-4z + 2w 6 X + y + 4z - 3w = 2 6x + y - 8z + 5w 1 2x + 2y + 8z-w = 3 W %3D

A: Gauss-Jordan Method: In this method first we write the augmented matrix of the linear system of equa...

Q: 8. (i) For what type of square matrices A will the algebraic system Ax = 2x have solutions other tha...

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Q: 2 μF 2 μF 1 μF 3 μF 1 μF 1 µF

A: When several capacitors are connected in a series combination, the reciprocal of the equivalent capa...

Q: Let k be a positive integer. Use induction to prove that (k – 1)"+1 +k2n-1 is divisible by k² – k +1...

A: To prove the given statement by using mathematical induction. 

Q: The equatiokn  Y = (x,y)T  is given as a vectorfunction with 2 components and A = table below 3 2 2...

A: Given is a matrix A and we have to diagonalize the matrix A. First we find eigenvalue of matrix A an...

Q: 6. Rewrite the integral ? v4-z2 f (x,y, z)dydzdx equivalent iterated integral in the order dzdydx. a...

A: Order of change of triple integrals

Q: 24+ y'+34= 12c053t-851n3t

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Q: /4-z² Rewrite the integral , L2 S* f(x, y, z)dydzdx: as an equivalent iterated integral in the order...

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Q: Use Stokes's Theorem to evaluate JcF•dr. Use a computer algebra system to verify your results. C is ...

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Q: There is an ant on a circular heated plate. The plate temperature is given by f(x, y) = y² – x² + 12...

A: Consider the function fx,y=y2-x2+12, with equality constraint x2+y2=121 (since the radius is given t...

Q: 1 To test the series for convergence, you can use the P-test. (You could also use the Integral Test,...

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Q: 10. The x-axis and y-axis form the axes of two right circular cylinders with radius = 1. Find the vo...

A: To find the volume of solid common to the two cylinders with radius, where x-axis and y-axis forms t...

Q: NAME ations ach equation for the indicated variable 1. Solve 6-mx tb for x 4-P+Prt for t. 4 Solve x ...

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Q: 3x3 Matrix Determinant 8 4 3 -5 -2 7 9. 9 -8

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Q: If the pth, qth and rth terms of an A.P. are a, b and c respectively, prove that : alq – r) + b(r – ...

A: first term  = A  COMMON DIFFERENCE = D now according to the question

Q: An adventurous aardvark is a card shark and gambler. He offered to let you play in a game with him. ...

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Q: Show your complete solutions of the following: 1-2. Use Polya's steps in Problem Solving 1.) Rita ha...

A: Remark: There are 4 steps to solve a problem using Poyla's step method such as Step 1: Understand th...

Q: Q6) by using the (graphical method) find the optimum solution of X1, X2 that the minimum Z=10X1+25X2...

A: Given ,   min Z = 10X1 +25X2 subject to the constraints,  4X1+3X2 ≤ 9                               ...

Q: 6. Maximize 10x +35y subject to 8x + 6y < 48 (board-feet of lumber) 4x+y 20 (hours of carpentry) y 2...

A: Given: max 10x+35ysubject to8x+6y≤484x+y≤20y≥5x,y≥0

Q: A =

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Q: A Norman window consists of a rectangle surmounted by a semicircle. If the perimeter of a Norman win...

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Q: Directions: Find the value of x. 1. 3. (2x - 8) 73 2. 3x 42 2x (x - 7)

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Q: Ands 1. Let m*(A) = 0. Prove that for every B, m*(BUA) = m* (B).

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Q: ... Identify the lower class limits. (Type integers or decimals. Do not round. Use ascending order.)...

A: The complete solution is in given below  

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Q: 4. mLA Yes 4x 2x

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Q: i. Find the fourth order Taylor series expansion of the function, f(x) = In(x) around the base point...

A: I have attached the detailed step-wise solution in the following images. All the steps are written i...

Q: Note, these are solid tetrahedrons, so there will be some cannonballs obscured from view (the pictur...

A: Let's consider P(n) denotes the number of cannonballs needed to create a pyramid n layers high.

Q: Determine the day of the week on which October 8, 2002 fell

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Q: Test the validity of the following argument S1: if 5 is less than 3 then 6 is not a prime number S2:...

A: We need to determine the validity of given argument by using given information

Q: 00 2 L 3n + 1 n = 1 dx = 3x + 1 converges O diverges Need Help? Master It

A: We have to check whether given series is convergent or divergent series using integral series test.

Q: Doy 6 Proctice, 6.6 Triangle Properties Find each angle measure. 1. MZECD 2. mZK K NO NO 31 82 B. 3....

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Q: X + 5y + 15 z + 35 w + 70t = 0 X + y + 2 + w + t = 1 X + 2y + 3z + 4w + 5t = 0 2x + 6y + 12z + 20w +...

A: Convert the given system of equations in matrix form. 151535701111112345261220303123060105xyzwt=0100...

Q: Let V R2[x] be the real vector space of polynomials of degree at most 2. Let {fo, f1, f2} with fo(x)...

A: As per our guidelines we are supposed to solve only one question. For the solution of the first ques...

Q: #12 only

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Q: 2.) Edwin is three times as old as his brother, Four years ago, Edwin's age was two more than five t...

A: There are four polya's steps in problem solving 

Q: 1. f(x) = 2x² – 3x + 4 2. f(x) = e-2x sin 5x 3. f(x) = x cos7 x 4. f(x) = 5 sin 3x – 17e-2x cos 3x 5...

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Optimization

Optimization comes from the same root as "optimal". "Optimal" means the highest. When you do the optimization process, that is when you are "making it best" to maximize everything and to achieve optimal results, a set of parameters is the base for the selection of the best element for a given system.

Integration

Integration means to sum the things. In mathematics, it is the branch of Calculus which is used to find the area under the curve. The operation subtraction is the inverse of addition, division is the inverse of multiplication. In the same way, integration and differentiation are inverse operators. Differential equations give a relation between a function and its derivative.

Application of Integration

In mathematics, the process of integration is used to compute complex area related problems. With the application of integration, solving area related problems, whether they are a curve, or a curve between lines, can be done easily.

Volume

In mathematics, we describe the term volume as a quantity that can express the total space that an object occupies at any point in time. Usually, volumes can only be calculated for 3-dimensional objects. By 3-dimensional or 3D objects, we mean objects that have length, breadth, and height (or depth).

Area

Area refers to the amount of space a figure encloses and the number of square units that cover a shape. It is two-dimensional and is measured in square units.