12, GIVEN: JKI KT, ET 1 KT, KV TL, IL EV. PROVE: AJKL AETV. T.

Q: 3. Given: GH DE Prove: AECUT ATDR

A: Given: From the figure, The line segment GH is parallel to the line segment DE. Since,  the…

Q: 10. Given: OJ with diameter HK; KL LM MK Prove: AKIL E AKIM Hobon Stahaent oJwith dicmeter Nen M %23…

A:

Q: Given: WZ 1 bis. XY Prove: AWXY is isosceles. (Hint: This proof can be written in three steps by…

A: 2. given  WZ↔ ⊥bis XY¯ as WZ is bisector of XY XZ=ZY......(1)

Q: O8+ Cataulali (he volume v dune of paallelpipad detemined by The veilois 3i+2K +3k. う

A: To find the volume of a parallelepiped that is determined by the below vectors. a=i−jb=3i+2kc=−7j+3k…

Q: GIVEN: SE = SW, 41 = x2, EL = WB. PROVE: KL AB. W

A: Congruency  Properties : angle angle side (aas) property                       Congruent parts of…

Q: , Evaluate by interpreting it in terms of areas. *P (2* – I^ + *),J

A: We have to evaluate integral by interpreting in terms of area

Q: Given: LM NO; ZLMO = ZNOM Prove: LO NM ments Reasons

A: We have to Prove that LO congruent NM

Q: What additional information would you need to prove ATRO AOMT by the HL theorem? A TR TM B OTM TOR C…

A: If the hypotenuse and the leg of the triangle are congruent to the hypotenuse and leg of another…

Q: GIVEN: RT = RV TS =VS PROVE: ZRST = ZRSV

A: Given that: RT=RV, TS=VS

Q: 10. Given: WZ = ZS = SD = DW Proof Prove: AWZD = ASDZ

A:

Q: trength, S ot S: Kxy? where K x and y or the stron a beam 2

A: Given:- Strength (S) of the beam is given by  S=Kxy2

Q: Given: DE = FG; GD = EF; ZHDE and Z KFG are rt.6. Prove: DH = FK D K G E

A: Given: In figure  DE≅FG; GD≅EF; ∠HDE and ∠KFG are right angles, To show: DH≅FK

Q: ramplen: (on Gider Ita Cirih rey paromelryed r(4) = 46osti ps inti, ostz Fined tagant Vactor TH) %3D…

A:

Q: 2. Consider the following conditions. x, = 34.81 %3D x, = 36.78 n, = 12 n, = 15 si = 14 s = 10 %3D…

A:

Q: Which parts must be congruent to prove APQR = A PSR by SAS? %3D P R OZQ = LS and QR = SR

A: If two triangles are congruent, then they have congruent corresponding angles and congruent…

Q: Given: 2OTS = LOES, ZEOS = ZOST Prove: TO = ES E s.

A: In △OTS and △OES∠OTS=∠OES                   (given)∠OST=∠EOS                   (given)OS=OS…

Q: In lam(플 + )1-men dy is dz et y

A:

Q: 7. Given: TA bisects ME at R, ME bisects TA at R, and TM = AE. R. Prove: ATRM = AARE

A:

Q: If b is dviisible by a (a|b) and b in different than 0 then |a| is less or equal than |b|

A: The given statement means the following.

Q: 2 Given: JK || LM, I| KM Prove: AJKL AMLK K

A:

Q: 1. If r = xi + yj + zk and r = |r|, show that (i) div 0, %3D (ii) div (grad ") = n (n + 1) r" - 2…

A:

Q: if it was Mzn (R) was =a,br Prove that MzmC to

A:

Q: Complete the proof. J K Given: kite HJKL with diagonal HK Prove: HK bisects ZLHJ.

A:

Q: Let Xn ts NCell) since Tisthe mibe for e then X is the mil.e for e and eisthe mieofe

A:

Q: 10. Given: YX = ZX WX bisects ZYXZ Prove: AWYX AWZX

A:

Q: 14.SW = %3D 9/3 SA = 60° S 45° ST = %3D TA =

A: Given data is : WA=93∠ASW=60∘∠AST=45∘ In triangle ASW, tan60∘=AWWS3=93WSWS=9

Q: In kite JKLM, ZJMN = 25°, and 4LKN = 43°. J N K Part B: Determine the measure of ZMLK.

A: Given : ∠JMN=25∘   and ∠LKN=43∘

Q: メ人 xp- Vtan (e) sec?(e) de Evewale Jhe Jollowing! op (e)as (a)

A:

Q: 2) Given: ZRAL E LYAL, ZRLA LYLA A Prove: AR = AY R.

A: Explained below

Q: Consider the following figure and proof. Given: RM || SN, RM 1 MS, SN 1 NT, Prove: ARSM-ASTN

A: Given: RM∥SNRM⊥MSSN⊥NT The objective is to prove

Q: 4 Given: ASVT-AWYX with moasuros as shown Find: WY and VT 10

A: Given data: ∆SVT~∆WYX The length of the side SV=7 The length of the side ST=10. The length of the…

Q: Given: AKLM, KL = LM, A E KM , BE KM, AK= BM Prove: ΔΑKL ΔBML, AALB is isosceles L M A B mZAKL=mZ by…

A:

Q: 3 Evaluate the gwen tri ple in legral. xsiny dy dz dx

A: Order of triple integral dydzdx

Q: Practice 2 Given: JL 1 LM, LJ 1 JK, MJ KL Prove: AJLM ALJK K. STATELMEN TS REASONS

A:

Q: 4. Evaluat the fellowing usingg Simpson's ţ Fulos hd A-j°x?dx; Aus.(8.667) BaS Z x SAns. (8.7159) .…

A: To use the simpson (1/3)rd rule

Q: R Ri AR 4 R in DABD ZADB =0 (Let) AB thin tam o= AD :1: toma5" R O =45

A: The given problem is solved below in detail.

Q: Use the diagram to prove that ACAS ATAS. A T. Given: CS = ST and mzCAS mzTAS= 90 Prove: ACAS= ATAS

A: Given : CS ≅ STm∠CAS = m∠TAS = 90°

Q: if w= /x2 + y2 + z2, x= erCos0, y=erSin0, z=ee prove that aw/ar= e?r/w and aw/ae = e20/w

A:

Q: Given: QT RS QU Prove: UT RV VS R

A:

Q: Consider the figure below. M PM PN,LM I MN,MN 1 ON LN bisects MNO,OM bisects LLMN Given: Which of…

A:

Q: 4. Evaluat the fellowing using Simpson's ţ ruloi h =d *x?dx;Ans.c(8.667) B-SとJx iAns. (8、み59)。 A-」

A: By using Simpson's 1/3 rd we have to find solution of given integrals.

Q: 10. Given: YT = YP, LC = LR, Proof ZT= LP Prove: CT = RP R

A: Consider

Q: Given: KM = KN Ray KO bisects ZMKN Prove: Ray LO bisects ZMLN M

A: GivenKM=KNtherefore ∆MKN is as isocsales triangle.and KO bisect ∠MLN We know in iso-scales triangle…

Q: pes of animals are treated by at least on r. Scott, and Dr. Baker)?

A:

Q: Which similarity theorem shows that APQR is similar to ATSR? 18 A 12 24 SSA O AA SAS ASA

A:

Q: 6. Given: ZR= ZZ CA= YA Prove: ACRA =AYZA Y

A:

Q: GIVEN: ZT = LK, LS = LJ, and SR = HJ (See Figure 3.13.) PROVE: ATSR = AKJH Figure 3.13

A: Given figure,

Q: 8. Given: ON bisects LJOH, LJ = LH Prove: JN = HN JNH

A: here, in given ∆OJN and ∆OHN ∠JON=∠HON                                      ∵ ON bisect ∠JOH∠J=∠H…

Q: Given: ZR= ZZ C R CA= YA Prove: ACRA =AYZA Y

A: Use the congruent postulate and prove that both triangles are congruent.

Q: Given: ZSUY = ZNUY ZSYU = ZNYU Y Prove: ASUY ANUY

A: Given that         ∠SUY  ≅ ∠NUY        ∠SYU ≅∠NYU Here we have to show that               ΔSUY ≅ΔNUY

Angles

In mathematics, angles constitute a very important part. Just like the concept of lines, an angle is a necessary figure that is used for measurement. How do you define its formation? It is formed when two or more lines meet at a point. The point at which two or more lines meet is known as the vertex. When the lines get inclined at this point, they do form various angles. Angles are measured from the vertex in terms of degrees.