H(u) = (u – Ju )(u + Ju)

Q: 1- iz If z = x +iy and w =- z-i show that w = 1= zis purely real

A: Use modulus property

Q: Show that [x, p;] = iħ.

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

Q: Find S ∩ T, (S ∩ T)c, Sc ∩ Tc, S ∪ T, (S ∪ T)c, and Sc ∪ Tc (1) S = (0, 1), T = [1/2, 3/2]

A: As per our guidelines, we are supposed to solve only first question. Kindly repost other question as…

Q: 5.18 SHOW that AUB = (A |B)UB 5.17 If AUB =U. Show that %3D

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

Q: Suppose the conjugate z is equal to the reciprocal 1/ z. What are all possible z's?

A:

Q: Verify that det A = det B + det C, where Uj + vj U2 + v2 Uz + V3 A = A22 аз1 A32 --EE-E: A12 A22 V2…

A:

Q: Show that (u×v)· w = u ·(v×w).

A: As we know that, Multiplication is an Associative Property, i.e. (a x b).c=a.(b x c) and Sometimes…

Q: Show that (u - v) × (u + v) = 2(u × v)

A:

Q: what is the center of {0.1, 0.3, 0.02, 0.09, 0.4, 0.05, 0.26}? 0.4 0.1 0.3 0.2

A: Given Data: Given Set of Numbers: {0.1, 0.3, 0.02, 0.09, 0.4, 0.05, 0.26} Arrange the numbers of the…

Q: Assume X, Y CU. Prove that (U \ X) U (U \ Y) = U \ (X n Y)

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Q: gorean Theorem. 12m 14m

A: Topic pythagoras Therorem

Q: Let U(-5, -4, 3, 4, 6), V(-4, 1, 7, 1, 0). Find the inner product U.V

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Q: of Then x y

A:

Q: In rank - sign test, the null hypothesis u = µo can be rejectedin favor of %3D the alternative u < u…

A: Signed rank test HypothesisHo:μ=μ¯oHo:μ&lt;μ¯oWe reject the null hypothesis if W+≤Wαwe reject  the…

Q: xy If z show that: x- y

A:

Q: Example 1:- if x=u(1-v),y=(uv) then verify that a(u,v) a(x,y)-1 a(x, y) a(u,v)

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

Q: Compute Cov(X,Y)

A: Solution: From the given information, the joint distribution is

Q: EXER 7: MATRICES Prove that if N is invertible then MN¹ = N¹M if and only if MN=NM.

A:

Q: %3D Bi'

A:

Q: Prove u + v = (u + v)(u* – u³v+ u?v² – uv³ + v^). + u-v - U (u+ v) (u+ – u³v+ u²,2 – uv3 + v^) Enter…

A: We have to prove: u5+v5=u+vu4-u3v+u2v2-uv3+v4

Q: Find r, s, and t so that (a) z = 1 2 x, (b) z + u = x, (c) z − x = y.

A: Given  And z+u=x and z-x=y. We need to find the value of r , s and t.

Q: If divF (x, y, z) = 0 for all (x, y, z), then curlF (x, y, z) = (0,0,0) for all (x, y, z).

A:

Q: Let u = (1, 2, 3) and v = (1, 2, -1). Find u- – u. v and v U - V = V - U =

A: Given u = (1,2,3) and v = (1,2,-1)

Q: 4) Find the adjoint of the operator Lu = u" + 4u'- 3u, where u'(0) = -4u(0), u(1) = -4u(1).

A: The objective is to find the adjoint of the operator, Lu=u''+4u'-3u where u'(0)=-4u(0), u'(1)=-4u(1)…

Q: 10. Find the generalized Hukuhara difference u OgH v, where u = v = (1,3, 5). Does their Hukuhara…

A: Given -  u = (1, 2, 3)  v = (1, 3, 5) Generalized Hukuhara difference (gH difference) will be -

Q: Proof by contrapositive that for x, y ∈ Z, if xy is even then either x or y is even.

A:

Q: According to boolean algebra x.(1 + y) =?

A: We will use the following 3 rules : (i) Distributive law : a•(b+c) = a•b + a•c  (ii) Identity law :…

Q: Ai How could you prove ZC AB ZCDB? Drag tiles to the empty boxes to correctly complete the proof.…

A:

Q: 3D 12 - 18х, у' () %3D7, and

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Q: How is the Jacobian formulated?

A:

Q: 9. Using the fact that ||u|| = 2, ||v|| = 3, and u x v = (-1,5, 1), find u · v.

A: You have asked multiple  questions and not mentioned  which questions answered you need , so…

Q: let z- 5 dy By chain Ruie

A: Given z = √x dy/dx = (1/2√x)•(dy/dz) We have to find d2y/dx2 .

Q: Evaluate ff xydxdy over the square with corners (0,0), (1,1), (2,0) and (1, –−1) (u + v) (u - v) 2 2…

A:

Q: My result came out wrong need help to solve the attachment?

A: Given:The expression is

Q: b) Verify uxy = Uyx , if u = In /x² + y² . %3D %3D

A: Consider the given function. u=lnx2+y2 To verify the equation, find the derivative first with…

Q: 8-JIE FCx²_ ye, y-z²) =• then Prove that + Xそ 2Z

A:

Q: Tofology 2. EX しT X={12/3/4 /5,6 T=Eメ,中っをり,立る, りろ4。 LeT {1,3,4), Topology ? زژه اوم.

A: For the given statement

Q: Question #30

A: Note: Some of the basic calculations are directly written due to the question being very lengthy. We…

Q: prove using soundness that the converse of Axiom 2: (vx)A → A[x := t] is not a theorem

A: Solution: If Î" ` Ï• then Î" |= Ï•. Completeness If Î" |= Ï• then Î" ` Ï•. Thus, any formula proved…

Q: Basis 5. X2 X3 X4 X6 ming,(@) X4 3,00 1,00 1,00 2,00 1.00 0,00 0,00 1,50 11,00 1,00 3,00 3.00 0.00…

A: This is a multipart question. I shall answer both the sub-parts for you, means we will calculate the…

Q: (b) Using Venn Diagram to prove that (A U B)e = A° N B° ?

A: To prove the following using Venn diagram A∪Bc=Ac∩Bc First consider the left hand side  Set A

Q: If both z + w and zw are real, how to prove that either z = w (conjugate) or Im(z) = Im(w) = 0?

A:

Q: K=(0,20) ) Show (K,0,0) field. 12) Show (2,t,)(K,Ð ¸º) Hlint: : fi R ->K, fa)=e*]

A: As per our guidelines I am only solving 1st. For 2nd kindly resubmit the question mentioning 2nd.

Q: Let u = (-1,3)and v = (1, –1), then proj,u is: ) (1,1) ) (2,2) O (-1,1)

A: the projection of u onto v is given by projvu=u.vv2v substitute the values

Q: əz əz if z = z(x,y), x + y + z = e¬-(x+y+z) , show that дх ду ax

A: See solution below

Q: 3 =1 cjs(6, – 0,) - 3. Let z = ;cjs6, and z, = 1,cjs0, , prove that

A:

Q: 2- Express the FIR and the IIR discrete systems mathematically by the difference equations and the…

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Q: Prove: |I| = 1. %3D

A:

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

A:

Contingency Table

A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.

Binomial Distribution

Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.