A B f BC 9 and CD 29, find AC.

Q: In the diagram below, if AB = 51 and AC 65, find BC %3D A В С B D O 34 O 14 О 41 O -14

A: Given query is to find the length of BC.

Q: In the diagram below, DE = 3EB, AB = a, DC = 3a, and AD = b Find in terms of a and b : (AC 4. A a E…

A:

Q: A CD I AB, BE LAC CD = BE, BD = 5x -7 CE = 2x + 14, DF = 2x + 5, D E EF = 3x - 2. 9. Find m2C 10.…

A: Given: The figure, CD¯⊥AB¯, BE¯⊥AC¯, CD¯=BE¯, BD=5x-7, CE=2x+14, DF=2x+5 and EF=3x-2   To find: m∠C…

Q: %3D - Given that AD=3, DB = x, AE =15, EC = x +16, find AC.

A: Ad = 3DB=xAE=15EC= x+16AC=?

Q: ABCDE - RSTUV. Find AE. в 6 6, A V 30 E R 30 D AE = 4.

A:

Q: If DC = 11 & AB = 16, find the length of EF. Round your answer to the nearest whole number if…

A: length of EF = 13.5

Q: 21. с dв + В da + aB(3 da + ap) — 0. ANS. CaB 3 еxp (— 3а — В).

A:

Q: AC = 36 cm, and BC = 27 cm. A Verify that DE || AB- 20 cm Е 15 ст B.

A:

Q: . If OM = 8 and MY = 9, what does XZ equal? a. 6V7 b. 2V17 c. V145 d. 30

A: Consider the given diagram, it is given that OM=8 and MY=9. here the objective is to find the value…

Q: In the diagram below, AB I AC, CD = CE and mZB = 50°. Find %3D MZDEB. В A 50° D E C

A:

Q: In ABCD, the measure of ZD=90°, CD = 5.4 feet, and DB = 2.2 feet. Find the measure of ZC to the…

A: here we will find m∠c,

Q: In ABCD, the measure of ZD=90°, DB =5.2 feet, and CD 3.9 feet. Find the measure of ZC to the nearest…

A:

Q: TC 6. Evaluate: 2s in 60 de 0. a. 30 5T b. 32 7Tt C. 40 d. 19

A:

Q: Please see the attached image for the math problem.

A: We know AC=15  HK=HJ+JK=5+8=13 HJ=5 Since So, the transversals HM and AD will divide them into…

Q: In the diagram below, AB m/ACB 60°. Find m/ BCE. AD, DE DC, ZB ECD and 60

A: Consider the following diagram: AB¯⊥AD¯, DE¯⊥DC¯m∠BAC=90°m∠EDC=90°∠B≅∠ECDm∠ACB=60°

Q: In ABCD, the measure of ZD=90°, DB = 5.2 feet, and CD = 3.9 feet. Find the measure of ZC to the…

A: solving by trignometric ratio:-

Q: In the diagram below, AD AE, BA || CE, CB || DA and m/BCD 62°. Find mZDAE. %3D 62 D E B.

A:

Q: In the diagram below, if AC= 150, BC = x, and AB = 2x, find AB. %3D

A:

Q: AC = 36 cm, and BC = 27 cm. A Verify that DE || AB. D 20 cm B E 15 cm

A:

Q: Given the information, find AC. Point B is between A and C AC = 4x + 4 AB = 2x - 8 BC = 5x - 6

A:

Q: b. If a o b = a + 2b and a * b = a´ - b, find (203) * 4. %3D c. If a * b = a´ - i. (405) * 6 ii. 4 *…

A:

Q: In right AABD , AC is an altitude. If DC= 8 and CB= 3, then AC equals A B C

A: Given that, DC=8 , CB=3 To find AC In ∆BAD BD2=AD2+AB2  ...... (1)

Q: In parallelogram BCDE if DB=34 find DF. C D E

A: Topic = Geometry

Q: Consider the figure. Find AB if BC = 4, BD = 5, and AD = 4. AB = В A D C

A:

Q: AC = 18x + 5 %3D BD = 15x + 11 C A Your answer BD

A: We have,

Q: In the figure to the right, AC 1 BG, DF 1 EG, and EF = 12. Find AC. %3D B. A G

A: We have a few properties written here: 1. The perpendicular from the center of a circle to a chord…

Q: Find AB C 102 45 A) 15 ft C) 18 ft B 13 ft B) 21 ft D) 14.6 ft

A: Using sine law in triangle ABC

Q: 38) In the accompanying diagram of AABC, AD = DC, DE 11 AB, and DE = 4. E A Find AB. B 771

A: Given: In △ABC, AD≅DC, DE∥AB and DE=4. To find: Side AB.

Q: Consider the figure below, where AB and AC are secants, and CD and BF are chords. B D. E F A'…

A:

Q: What is the magnitude of a phasor that is -32 + 33j, where j = V-1

A: Recall   Magnitude of phasor(a+bj) is     a2+b2 we have, a=-32, b=33

Q: mZACB. B 49° C F 149 E D

A: Consider the diagram  Given  AB¯||DF¯ m∠B=49∘m∠CEF=149∘ To find: m∠ACB

Q: AABC,DE || BC, E D C B Given that DB =3, AE = 2, and EC = 6, find AD. %3D %3D

A: Given - A triangle with length of its segments. To Find - Length of one of the segment.

Q: B A 20⁰ D с Goven LBAC = 20° AB = AC AD = B C Find LADB

A:

Q: In the diagram below, DE = 3EB, AB = a, DC = 3a, and AD = b Find in terms of a and b : %3D A a E b…

A:

Q: In the diagram below, AD AE, BA || CE, CB || DA and mZDAE = 54°. Find mZBCD. A 54° D E B.

A: In the given figure, AD≅AE, which shows that the lengths of both these sides are equal. So…

Q: In the diagram below, DE = 3EB, AB = a, DC = 3a, and AD = b Find in terms of a and b : A a B E b За…

A:

Q: In the diagram below, DE = 3EB, AB = a, DC = 3a, and AD = b Find in terms of a and b: A a E b D За C…

A:

Q: In the diagram below, DE = 3EB, AB = a, DC = 3a, and AD = b Find in terms of a and b : A a B E За C…

A:

Q: Given the O s with BD1 AE. AC = 4-40 and CE = 3x- 12. Find; %3D B 3. AC 4. AE D

A: Solution

Q: In ABCD, the measure of ZD=90°, CD = 5.4 feet, and DB = 2.2 feet. Find the measure of ZC to the…

A:

Q: In the illustration, suppose that DE I BC. Find DE. 12 A B. DE

A: Given: DE//BC

Q: u 30° В A D <BCD ¿DCA

A: detailed solution is given below

Q: In the diagram below, AB || DF, mZB = 40° and mZCEF = 147°. Find MZACB. B 40° 147 F E D

A: Given data: m∠ABC=40∘m∠CEF=147∘

Q: In the diagram below, AB BC, and mZBCD = 115°. Find mZB. D. 115°

A:

Q: Given f = 6i + 8j and b = 9i –- 6j, find f + b.

A:

Q: In AABC, AB DE. Given that DA=16, EB=28, and CE=21, find CD. D E3

A:

Q: In the diagram below, AE = BE, DE = DC and mZA = 58°. Find m/D. В D E 58° A C

A:

Q: Consider the figure. Find AB if BC = 4, BD = 5, and AD = 4.

A: It is given that, BC = 4, BD = 5 and AD = 4. From the given figure, it can be observed that the…

Q: In the diagram below AB 15, BE= 18, EF = 11, AB AE, AD BE and AC||FE.Calculate each of the…

A:

Angles in Circles

Angles within a circle are feasible to create with the help of different properties of the circle such as radii, tangents, and chords. The radius is the distance from the center of the circle to the circumference of the circle. A tangent is a line made perpendicular to the radius through its endpoint placed on the circle as well as the line drawn at right angles to a tangent across the point of contact when the circle passes through the center of the circle. The chord is a line segment with its endpoints on the circle. A secant line or secant is the infinite extension of the chord.

Arcs in Circles

A circular arc is the arc of a circle formed by two distinct points. It is a section or segment of the circumference of a circle. A straight line passing through the center connecting the two distinct ends of the arc is termed a semi-circular arc.