T:RCR)->N R) be Lmeas 2x2 defined by Tfrn)-se)-fa) o/ basis Set forNT). Pind a INFINIX NOTE 7 LITE 48M | AI QUAD CAMERA

Q: Kis the midpoint of GI and FJ. Complete the proof that AGJK = AIHK. H G

A:

Q: The segment addition postulate states that ifA, B, and C are collinear with B between A and C, then…

A:

Q: Suppose v1, V2,..., Vm E V. Prove that {v1, v2, ..., Um} = (span(v1, v2, ..., Um))-.

A:

Q: ) Given : Quad rilateral RSTV with diagonals RT and su intersecting at w Prove : mLT+mLa= m23 tm<4

A: In the quadrilateral,                  ∠VWR=∠TWS.

Q: find the funotion with hejp of a indegral meau value betw een 4,1] of g(x)=\xl-2

A:

Q: #S. A is a 3x3 triangular matrnx with all = 2, azz= 3, ag3=4, I will represent the 3x3 idontily…

A: We have to find the determinat of A-I.

Q: Q: Show that the functi on f:R →R given by f (x) = ax +b, where ab e R, a #0 is a bijection.

A:

Q: In Exercises 9 and 10, write a in the form arT + aNN without finding T and N. 10. r(t) = (1 + 3t)i +…

A: application of differentiation used to solve the question.

Q: 14. Write a two-column proof. Given: PSTV is a parallelogram. PQ = RQ Prove: ZSTV= ZR P R.

A:

Q: Consider the paraboloid paremterized by o(u, v) = (u, v, u² + v²). 1. Find the second fundamental…

A: 1 Consider the paraboloid parameterized by σu,v=u,v,u2+v2. We have to find the second fundamental…

Q: Use the reflaction principle lio find the mumber of 2. paths a So =2 for Bimple randon malk from to…

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Q: of the suface the in tasechon of what is the fomed by y?+ z?=l and x?+z?=\

A:

Q: Write a two column proof. Given: AN//GR, AG bisects NR Prove: AAXN = AGXR A

A: This question is based on Congruence of triangle.

Q: Let a = ci + jand b = 7i + 49j. Find c so that a and b are orthogonal. C = i

A:

Q: B Given: BD bisects ZABC, ZBAD= ZBCD Prove: AABD ACBD

A:

Q: Let a = ci + jand b = 7i + 35j. Find c so that a and b are orthogonal. C = i

A: Dot product of two vectors

Q: Let a = ci + jand b = 2i + 14j. Find c so that a and b are orthogonal. i

A: Given that,a=ci+j and b=2i+14j

Q: In the open disk z-z>r ylgn O ihi O

A: Here we have to show that the statement is true or false, the statement is given as:In the open disk…

Q: WY bisects 2XWZ and ZXYZ. Complete the proof that AWXY E AWZY.

A: Given WY bisects ∠XWZ WY bisects ∠XYZ To prove: △WXY≃∆WZY

Q: Using the following figure, select the parts of a trilangle that are congruent to their…

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Q: Use the diagram shown. C 丰 丰 F E A Which is a nieeded step to prove that AABF AEDG OA ZBCD LBCD OB.…

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Q: Write a two Column proof. Given: Parallelogram JKLM Prove: AJKM ALMK 21. K

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Q: Convert the 2-column proof to a flowchart proof. Given: BD bisects ZADC and ZABC Prove: AABD = ACBD…

A:

Q: Determine the negion in which the given 0quation is hyfebalic parabolic o8ellipkic, Uyy = %3D

A: determine the region  a) xuxx+uyy=x2 compairing with standard form  we get A=x, B=0 , C=1 now,…

Q: メ~ zCe,52) %3D n-1 ECX; - 2) %3D Find MSECT.) and JustCTs) ?

A: Given      X~Nμ, σ2 T1=S12=∑xi-x¯2n-1   and   T2=S22=∑xi-x¯2n+1

Q: Show that for each 37ER?, ū=, J =, the bilirear form Lūl>= 2e,Vzt U, Vz2t Uz V,t Qus Vz defines an…

A:

Q: Complete the two-column proof. Given: ZB = ZR, ZBPC = ZRCP Prove: ABPC =ARCP R Statements Reasons I

A: Answer and explanation is given below...

Q: Let a = ci + jand b = 6i + 54j. Find c so that a and b are orthogonal. C = i

A:

Q: Let u = and Compute the area of the parallelogram determined by four 3. II

A:

Q: Exercise 1 AD bisects BE AB || DE AABC = ADEC Given: Prove:

A: We will use congruency rule of triangle to find solution to the problem.

Q: Show that the eight points of indersection t the cunve ny cn?-y2)+n²+y2-a?, and its amptotes Lie on…

A:

Q: If M is the midpoint of AB. then ____ =____

A:

Q: Let a = ci + jand b = 9i + 54j. Find c so that a and b are orthogonal. c = i

A:

Q: 3. In AABC let AB + BC. Prove that the bisector of ZB and the per- pendicular bisector of AC meet in…

A:

Q: Write a two column proof. Given: Parallelogram JKLM Prove: AJKM= ALMK 21. K

A: We can prove the question as below.

Q: Let V = (a, b, c, d), such that a = 2b − c, b = 2d − 3c, and d = a − b + c. Find the dimension of V…

A:

Q: Supbose A, B and c in vestible matnices , show also invertible AB C is that by baioducing matnix D…

A: Let A-1, B-1 and C-1 denotes the inverses of matrices A, B and C, respectively.Show that ABC is…

Q: Q#3Find basis and dinens ion 8 each where RCT) nd NCT), 2.

A:

Q: 7. Trapezoid ABCD has bases AB and CD. If AC and BD intersect at X, then AAXD and ABXC are ?…

A: Given: Trapezoid ABCD with bases AB¯ and CD¯ and  AC¯ and BD¯ intersects at X. To determine: ∆AXD…

Q: The quartics of Exercise 26 with c held fixed and a to be eliminated.

A: We have to find the quartics of the following with 'c' held fixed and 'a' to be eliminated.…

Q: Show that Z[V-2] is a Euclidean Domain with respect to the norm N defined by N(a + bv-2)=a? +2b?.…

A:

Q: Let a = ci + jand b = 6i + 30j. Find c so that a and b are orthogonal. c = i

A: The vectors are given by a = ci+j b = 6i+30j Condition for orthogonal vectors:  a·b = 0 To evaluate:…

Q: Glven APQR with vertices P(2, 4), Q(5, 8) and R(9, 5). a. Show that APOR is isosceles b. Show that…

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Q: The volume of an isometric drawing can be found by counting the number of blocks in the drawing. O…

A: Given: isometric drawing in geometry

Q: Using Euler’s formula but not using Kuratowski’s Theorem, prove that K5 and K3;3 are not planar.

A: We need to prove K5 and K3,3 are non planar graphs. For that we must use Euler's formula. The…

Q: In each part, explain why the set S is not a spanning set for the vector space V. (a) S = {t³, t²,…

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Q: Consider the set R. Prove: (i) VxER, x 0 = 0;

A: To prove: For any x∈ℝ, x·0=0.

Q: theorem/ Letxis Hilbert Sface and T, SEBCK),26F then D Pracf %3D 3.

A:

Q: Consider AGRT and AARE in the figure to the right. Given: R is the midpoint of AG and ET. Prove:…

A: Given: A figure with two triangles EAR and GTR. As R is the midpoint of AG, therefore, GR=AR As,…

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.