Given: AE and BD intersect at C. BA LCA and CD 1 ED. Prove: ABAC~AEDC Wo Statements Reasons atc-BALCA oCDA

Q: GIVEN: AB || CD, M AB = CD, AL = CM. 7. PROVE: XCBL = XADM.

A: From the given data, we can say that the quadrilateral has a pair of sides which are parallel and…

Q: AB 16. Given: SR BC CA RA AS Prove: BC | AR -C S. R.

A: Given: ABSR=BCRA=CAAS  To Find: To prove BC¯∥AR

Q: Let i = i +2j+3k , Find e so that ||c|| = 3.

A: As we know that; The property of scalar multiplication of a vector ka→=ka→ Given: u→=i→+2j→+3k→

Q: D Given: ABCD is a kite with AB =AD and CB=CD. Prove: ZB = ZD AB= AD and CB = CD Rellexive Property…

A:

Q: B. GIVEN: BF 1 AC,DE 1 AC, AB = DC, AE= CF. 18. PROVE: AAFB =ACED. F A

A:

Q: Glven: AD BC; AD BC Prove: AABD ACDB D 1. ADI BC 2. 22 23 given 3. → 5. Given 4. BD BD

A: To find the solution

Q: Given: AD and BC intersect at X. AX = XB and CX = XD. Which congruency statement is true? A. B D O…

A:

Q: G 4.) Given: FH bisects 2GFJ and ZGHJ 3. F 1 H. Conclusion: FG = F] Statements Reasons

A:

Q: 2) F Given: FA 1 AD, ED ¹ AD, A AC DB, 4F = 4E Prove: AABF = ADCE. B D

A:

Q: Given: Prove: A AB || DC AF = EC BE || FD B KABE CDF E F D C

A: Question is solved.

Q: Which statement is true about the diagram below? S R ARQC ASUC by SAS ARQC ASCU by SAS No triangles…

A: Question No. (1): To determine the true statement about the following diagram.Note: Since you have…

Q: GIVEN: BD 1 AC, AF 1 BC, FC = DC. PROVE: AAFC = ABDC. GIVEN: AD = BF, BAD =KABF. PROVE: ABAD = AABF.

A:

Q: Calculate , if Xxyz 3 2 2 .3 f(x,y,z) = x +x*y“ + 2y° + 2z" A.1 В. B. O C. No one correct. D. 3 E. 5

A: The solution is given below in the next step:

Q: Use the given information to prove that ADEF ADGF.

A: We need to find out the reason and complete the proof .

Q: D A 34. Given: Prove: DB 1 BC and CE 1 DE AB AE LBDC = AECD (HINT: First show that AACE = AADB.) B

A: The objective of this question is to prove that Angle BDC equals Angle ECD given that DB is parallel…

Q: GIVEN: 4В 3 ҲD, BA || DC. PROVE: BC || DE. E

A:

Q: 11 Given: ZF is comp. to ZFGJ. ZH is comp. to ZHGJ. GJ bisects ZFGH. Conclusion: ZF= ZH

A: Given:- ∠F is complementary to ∠FGJ ∠H is complementary to ∠HGJ GJ→ bisects ∠FGH. To prove:- ∠F≅∠H

Q: 6. Given: 7y - 84 = 2y + 61 Prove: y 29 %3D Reasons Statements

A: Let us consider a linear equation, ay-b=cy+d Taking all y-terms together on the left side and all…

Q: T/4 csec o Evaluate p² sin o dp dø do

A: We need to find the triple integral using integration formulas