Use the given information to prove that m2 m23. Given: mZAEC = mZBED Prove: m22 m23 %3D

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: Consider the Venn diagram below. Illustrate the other De Morgan's law by selecting the region(s)…

A: GivenAc ∪ Bc

Q: GIVEN: AC = BD, AB 1 BC, DC 1 BC. PROVE: 1 = x2. A he accompanvimg digarana

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Q: Given that P l2 and PAP = D, compute A". %3D %3D

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Q: Part 1 out of 3 Because BD and AC bisect each other, AE = CE and BE = DE, so AE (select) congruent…

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Q: Find the value of c such that enc = 7 c= In

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Q: Name the theorem or postulate that lets you immediately conclude AABD ACBD. AAS B) SAS C SSS D) ASA

A: we have to write name the theorem or postulate

Q: Given that MZKLH = 120°, which štatement about the H. figure must be true? O ZHLM is bisected by L.…

A: Here given  Again

Q: S. Use the theorems and given information to show that r

A: The figure is as shown below : Given, ∠4 = (13x-4)o, ∠8 = (9x+16)o and x=5

Q: Given: ZBAD = LCDA AB = CD Prove: AE = DE (HINT: Prove ABAD = ACDA first.) B 2 A D.

A: Given: The angle BAD is equal to CAD. The side AB is equal to CD. Concept used: SAS congruency rule.…

Q: If MZLMK (6a + 18), find a so that ML 1 MK. %3D L. K M

A: Given: m∠LMK=6a+18°

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: and Z , if y=0 Solue %3D By using Direct melh oel.

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Q: find the'mters ection d Exe sy,z]= [a,0,31++ 4,-2,178 [+sy,z]=[6,-12,--11]+5 [1,2,4]?

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Q: Given: Isosceles AMNQ with QM = QN N = s and MN = 2a AMNO aVs - a Prove:

A: Given: In ∆MNQ, QM=QN=s and MN=2a Formula Used: Heron's Formula: S=a+b+c2Area=SS-aS-bS-c

Q: .Use the De Moivre's Formula to show that if z = (cose + isine), then z" + ; ÷= 2cos (n8) and (금) 3…

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Q: Consider the following. Given: AABC with mzA = 45°, mzB = 30°, and %3D BC = 10 %3! Find: AB 45° 30°…

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

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Q: Question 4: If a = -(~p v ~r) and KB = (p v q)^(~q vr), prove by the analysis method (proof based on…

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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: Prove the following. 1. If AABC is isosceles with AB = AC and 21 = 2 2, prove BD = EC. A E C B

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

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Q: 3. If MQNO = 238, what is the mzPQO? mzPQR? %3D R

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Q: Given the length of each subinterval, h to estimate xcos(x)cx is 0.15. The number of subintervals is…

A: Given : For the above cumulative value , the value of x ranges from 1.5 to 3 Therefore, Range  = 3…

Q: 3. Given mzJML = 80 and mzKML = 33, what is mzJMK? %3D KA M

A: Solved using simple angle method

Q: lar, let m = 2 and n e of A and B such that

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Q: By using Caushy Riucman Prove that? e ae

A: We will use the following result :  Result : Let the function f (z) = u(x, y) + i v(x, y)  be…

Q: If MZMPL = 63', find each measure. %3D J 1. M

A: We find the angle measure here.

Q: The diagram below shows AABC, with AEE ADC, and ZACB LAED. Prove that AABC is similar to AADE. 11 YD

A: We have to prove  traingle ABC is similar to traingle ADE.

Q: If A is similar to B, prove that AT is similar to BT.

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Q: Given: ZP = ZQ PO = QO Prove: A APO = A BQO 2 I A 1. 2.

A: Given- ∠P=∠QPO≅QO To prove- ∆APO≅∆BQO. Concept Used- The above triangle can be proved congruently by…

Q: Use the composite trapezoidal rule to compute Jo e dx correct to 3 significant gures, taking 5…

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Q: Given: ZA = LC DC AB DA | СВ Prove: A B

A: Given that ∠A≅∠C, DC→∥AB→.

Q: Given: ZAEB = LDEC AE = DE Prove: AAEB = ADEC E A B

A: Prove ∆AEB is congruent to ∆DEC.

Q: Are these two traingles similar? If so, by which theorem? O a AA SSS SAS O d Not similar

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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: Use the figure below and the given information to delermine itlmes mara Nparalel Fogare not drawn to…

A: We know that if 2 corresponding angles are equal then corresponding lines are also equal  i.e. to…

Q: Use the diagram shown. В C 主 G 丰 Which is a needed step to prove that AABF EAEDG

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Q: 2. Find the exact \ength af the following curvis

A: Arc length L=∫ab1+dxdy2dy

Q: Given: Figure Z4 is supplementary to 22 as shown Prove: 2 LO 4.

A: Given: To prove: ∠4 is supplementary to ∠2.

Q: In addition to the information given in the drawing, which statem prove A STW ~A XYZ? Select the…

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Q: the triangles below be proven similar by the SAS Similarity Postul 6. E 67° 5n

A: here we have triangles △ABC and △EDF  and if we use the SAS similarity postulate we have to make…

Q: Prove Vr, y E Z, if ry is even and y is odd, then r+y is odd.

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

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Q: Given: ABCD3; D. DE I AC: BF I AC Prove: DEBF is a .

A: Solution