37.) Show all step to evaluate: SN NS /3-y² /3-y² dzdxdy

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A: given,

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A:

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A: This question is related to Differentiation, We will solve it using given information.

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Q: is tG following Conresger Os diveeg fao - X

A: Given: [They not mention the limit values ]. The given function is f(x)=x1n or  xn.

Q: Which of the ing moion can be nduced to be asepehle gation y--1da + de = 0 Oa Ony Oh Orly Cc Orly…

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Q: Let a2 + y2 + z2 = 3ryz, then which of the following is 一

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Q: flt) = Ualt) U, It) (t -3)2 + o uslt) sinzlt-s)

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Q: 2. If y = x2 + 2 and u = 2x – 1, then du II

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Q: gion enclosed by y

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Q: Given u(x, t) = t-²e¯, 2 , compute:

A: We can find the required answer as below.

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A: You want to know "How did they calculate what T does to the elements of B?" We have  B=1, x, x2, x3…

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Q: A Moving to another question will save this respons Quèstion 1 If y = u - 4 and u = 3x2 + 10 , find…

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Q: 9(r, t, г) — 5r(7 — сos(t)) — 82

A: We have to do partial differential here.

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Q: 6. Use a substitution to find S (x* + 1)" z³dx.

A: Here we use substitution we find∫x4+111x3dxHere we substitute x4+1=du…

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Q: C) = ("; ')-(,",) n Q1. Show that : r

A: R.H.S;=n+1r-nr-1=(n+1)!r! (n+1-r)!-n!(r-1)! (n-r+1)!=1 (n+1-r)!(n+1) n!r(r-1)!-n!(r-1)!=n!…

Q: (b)* Show that Y' is closed.

A: Actually we shall show, closure of the set = the set. Then this set will be closed.

Q: az Find if yz – In z = x + y ax

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A: To find the partial derivative of the given function u(x,y,z)

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Q: 6.Use.chain.Rule.to.frind.E GV. ... 2Sin.x.Eoguy Xロサ.……4こ… ...... .......

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Q: 4. Which relation between x and u yields 16+x² = 4/1+u?

A: Given:

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A: In this question we have to find double integral.

Q: 3. fualende Zdv, where, E- (nyE):0くn<l,o<y<1-n,oくまく1-1-

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Q: 6. Find Ar for A = and z= Az =

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A: Note: According to bartleby we have to answer only first question please upload the question…

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A: Hello! As you have posted 2 different questions, we are answering the first question. In case you…

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A: I have used division algorithm to solve the problem

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A: Complex numbers

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Q: 2- (a) Using [X, P] = ih, show that [X, PJ = 2ih& and [&, Þ³1= 2ihP. (b) Show that [, p2 = 2in(in +…

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A: we have to calculate integration

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Q: Check That

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A: Given differential equation is y'=13-x2-y2

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Q: EVALUATE S(3sin t - 2cos t) dt

A: Topic = Integration

Q: 4: a) Let X.X., X -N (Hi,6f). Let Y,, Y2 Ym-N (u2,63). .... d (1-a) % CIfor oi when ai. a known.

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Q: O Compute z = (1-i)"(13+i)

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Q: (b) Show that when dist(x, y) = dist(x, –y), then x and y are onal. orthog- %3D

A: Given  dist(x,y) = ||x-y||

Angles in Circles

Angles within a circle are feasible to create with the help of different properties of the circle such as radii, tangents, and chords. The radius is the distance from the center of the circle to the circumference of the circle. A tangent is a line made perpendicular to the radius through its endpoint placed on the circle as well as the line drawn at right angles to a tangent across the point of contact when the circle passes through the center of the circle. The chord is a line segment with its endpoints on the circle. A secant line or secant is the infinite extension of the chord.

Arcs in Circles

A circular arc is the arc of a circle formed by two distinct points. It is a section or segment of the circumference of a circle. A straight line passing through the center connecting the two distinct ends of the arc is termed a semi-circular arc.