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period 2: 1. Q: On line w find B ![]() 2. Q: Given: Diagram as marked Find: AF:FD ![]() 3. Q: In /\ ABC, AE is the median. D is anywhere on AC, and AE intersects BD at F. If AD:DC= 4:5, find BF:FD. 4. Q: Given: Diagram as shown Find: AG:GD ![]() 5. Q: Given: Figure shown Find: HJ:JK ![]() Period 3: 1. Q: ![]() AF/FB=3/4, CE/BE=1/2, Find AD/DC A: 3/2 2. Q: ![]() CF trisects AB so that AF/FB=1/2, CD/DB=1/2, Find AG/GD A: 3/2 3. Q: ![]() Weight A = 3, Weight B = 5, Weight C = 2, what's Weight D? A: 10 4. Q: ![]() AD/DC= 3/5, CE/EB= 2/3, Find BF/FA A: 5/2 5. Q: ![]() AB is parallel to CD, Weight A=10, AB:CD = 2:3, Find Weight D A: 3? *answer not given, badger David Fu for the answer* Period 4 1. Q: Let triangle ABC be a right triangle with AB = 17, BC = 15, and CA = 8. Let CD be the altitude to the hypotenuse and let the median from B to AC intersect AC at F and CD at E. Find BE/EF and CE/ED. A: BE/EF = 450y/64y = 225/32, CE/ED = 289z/225z = 289/225 2. Q: ![]() In the figure shown, AF = 3, AD:DC = 5:4, and CF intersects BD at G so that BG:GD = 9:1. Find BF. A: 12 3. Q: ![]() In the figure shown, AO = 7, AD:DB = 2:3, and BE:EC = 7:3. Find AO:OE. A: AO/OE = 7 / (63 / 20) = 140 / 63 = 20 / 9 4. Q: Point E is selected on side AB of triangle ABC in such a way that AE:EB = 1:3 and point D is selected on side BC so that CD:DB = 1:2. The point of intersection of AD and CF is F. Find EF/FC + AF/FD. A: EF/FC + AF/FD = d/2d + c/c = ½ + 1 = 1 ½ 5. Q: ![]() In the figure shown, AB/BC = 4/5 and CD/CE = 2/1. Find CG/GF. A: CG/GF = 13z/4z = 13/4 Period 5 1. 2. 3. 4. 5. |
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