2) Given: ACand DF bisect each other at E Prove: aDEA = AFEC F A B Statements Reasons 1 Given 2 Seg bisector → 6 ΔDEΑ ΔFEC 2. 3.

Q: So S zy dy dx 4 c2 1 Show all steps to evaluate by hand: Vx 2y3+1

A: We have to evaluate the integral                                                    ∫04∫x212y3+1dydx

Q: 1. Let A = a b c def ghi B ba bb b c gh i de f If de+ (A) = -1/24 then what is det (B-¹)? and AUT

A: Square matrix: If a matrix A has the number of rows equal to the number of columns. Then, the matrix…

Q: In the figure, AB is parallel to CD. CB and AD 60 mm intersect each other in E. AB = 60 mm, AE = 48…

A:

Q: GIVEN: AR bisects FRI, 41 = x2, RFI = &RIF. ΔΑFR Ξ ΔΑIR PROVE:

A: Given figure is: Given that, AR¯ bisects ∠FRI ∠1≅∠2 ∠RFI≅∠RIF We have to prove that, △AFR≅△AIR

Q: the gemeral 8olition of the eguation. Zind 2 = 0 %3D

A: y+xzp-x+yzq+y2-x2=0 y+xzp-x+yzq=x2-y2 The equation is in the form of Pp+Qq=R (Lagrange's linear…

Q: R T -Given: T ZE;Z TRK ZERK Prove: A TKR A EKR STATEMENTS REASONS 1. [ Select] 1. GIVEN 2.: TRK ZERK…

A: Given ∠T≅∠E ∠TRK≅∠ERK Prove  ∆TKR≅∆EKR

Q: IF d (u,y) is one meter el, prove that on p(a,y) is also one meter on d (u,y) 1 +

A:

Q: 3z - 4 + 3i Question 2) Find / = -dz, C: Iz + 5i| = 4, CW z2 - (2 – 3i)z – 6i

A:

Q: 5) If DE = 4x +1 EB = 12x – 31, and CD = 28, %3| find AD. A E D C A) 4.0 В) 17.0 С) 19.3 D) 24.4 B

A:

Q: 16 Given: 27 = 48, ZY = WX Prove: ZW ZY 10 W

A: This question is based on Congruent triangles.

Q: २४ Q2: In Triangle ABC: AB = AC = 4m 5m BM Z m Мс = | and AMC = Calculate tanα = 34m A 2 4m B 5m М…

A: tanα=2−7​​

Q: In AKLM, R is the centroid. If RQ=10 find LQ. L N P R K M

A: In ∆KLM The centroid of a triangle is "R". The length of the RQ=10. The objective is to find the…

Q: Which of the following are the order (m) and degree (d) of the differen tial equation y" = (2 +(y'…

A: To find Order and degree of the differential equation.

Q: and 3 point Gauss Quadrature 2 By using e sfim afe : 2 dx メ-2 い)S, dx Nx

A: The given problem is to estimate the integral using 2 point gauss quadrature rule and 3 point gauss…

Q: Obtain gencral rolUto n Cxy) dx+ Cxty*) ay=0

A:

Q: XJHL = XJLH, BH 1 HJ, KL 1 LJ. JB = JK.

A: Two triangles are said to be congruent if all three corresponding sides are equal and all the three…

Q: Given: AABC is isosceles with base AB m22 = 3x + 10 5 m24 = x + 18 Find: m2C A(1 В /4 E 3 Exercises…

A: we have been given  ∠2=3x+10, ∠4=52x+18 and ABC is an isosceles triangle with base AB which means BC…

Q: Q.1) Evaluate rsec(x) 3cos(x) dydx Q.2) Evaluate -dzdrdy 1+y

A:

Q: When two resistors having resistances Re ohms R, ohms and R. ohms are connected in porallel, I5eir…

A: Given R=R1R2/(R1+R2) To prove  R12(d2R/dR12)+R22(d2R/dR22)=-4R2/(R1+R2)

Q: Owing diagrams/processes/stulations demonstrates correctly the Central Limit Theorem as we presented…

A: Central limit theorem is critical to many statistical analysis.

Q: Statements Reasons J Given: JK=LK; JMEM Prove : AKJM=A KLM 3)

A:

Q: it is unbaised estimated of a Then Show That ta is baised estimated of 02. Theorem:- if

A:

Q: Given: ZU E ZR. Select all portions that are correct. 'R BM MR UN (A) NM BR UN (B) NM BM UM BM UN…

A:

Q: dy 3) y = u5 and u = 3x – 1; 2 Ans: 2 = 15(3x – 1)* %3D dx dx

A:

Q: Which of the following statements is true? Given: ZH ZL and HJ LJ - Η A) ΔΗΙ ~ ΔJKLbyssS Β) ΔΗΙ] ~…

A: Given query is to fin the correct statement for the triangles.

Q: GIVEN: AG || BC, KH || BC, A 41 = 42. PROVE: HK I AB. 2.

A: Given: To proove: HK¯⊥AB¯

Q: i道)=1些, ì c B aw defanticble fumetione ofl du du are w.

A:

Q: DG DH Given: DE ZDGH = LE DF Prove:

A: Consider the figure with given: DGDE=DHHF. Prove: ∠DGH≅∠E Consider △DEF. Apply theorem- If a line…

Q: E 4.) 21 22, EF HF Given: F 3 Prove: ΔEF) ΔΗFG 21

A: The vertical angle theorem states that, the vertical angles are congruent. The Angle-side-Angle rule…

Q: . Given: GK bisects ZJGI; m ZH = m ZI Prove: GK || HI K

A: Given that, GK→ bisects ∠JGI and m∠H=m∠I To prove  GK¯ ∥ HI¯

Q: +j =6- d 5x+(/x + %3D dx x² 2.

A:

Q: of a circle is tr?, rence of a circle is he circumference

A: Our  Aim is to express the circumference of circle in terms of Area=?

Q: Given: MN || QR Prove: ΔΜΝΡ AQRP M N R

A: Given: In figure MN∥QR. To prove:  △MNP~△QRP