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Geometry-pls help me understand

Expert replies
Source: — Problem Solving |

by sanju09 » Wed May 14, 2014 3:20 am
[email protected] wrote:Hi Experts,


Please help me with the tricks being used in this problem.

Thanks
Since AB is parallel to EH, AG serves as the transversal, and therefore if angle EGC = 70°, angle BAC is also equal to 70°. In triangle ABC, AB = BC, hence BCA also equals 70°.

Also, BD is parallel to FH and with DF serving as transversal, the co-interior angles at D and F are supplementary, in other words, angle at D will be equal to the sum of equal angles FEH and FHE in the isosceles triangle EFH.

Focus on the interior angles in quadrilateral CDEG now, C = G = 70°. Try plugging in the answers from here onward.

(C) If D = 75°, angle at F is 105°, and this will result fractional angle at E. Not fitting, eliminate C and so eliminate all odd numbered choices, A and E also eliminated, as those would result in a fractional angle at E.

Try (D) 80° as (B) 70° sounds like a trap answer. If D = 80°, angle at F is 100°, angles FEH and FHE would equal 40° each, or angle DEG will equal 140°. This satisfies the angle sum property of a quadrilateral; hence [spoiler](D)[/spoiler] is the right answer.
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by theCodeToGMAT » Wed May 14, 2014 8:54 am
[spoiler]{D}[/spoiler]
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by [email protected] » Wed May 14, 2014 11:50 am
HI shibsriz,

When a Quant question includes a bunch of criss-crossing lines and focuses on the various angles within those lines, you should keep the following rules in mind:

1) Lines add up to 180 degrees
2) Opposite angles are equal
3) Parallel lines that are crossed by a third line will create duplicate angles
4) Triangles add up to 180 degrees
5) ANY 4-sided shape adds up to 360 degrees
6) A set of angles that meet at 1 point (and surround that point) will add up to 360 degrees

Drawing the picture and "filling in" the angles you know will help you to figure out the other angles and answer whatever question is asked.

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by [email protected] » Wed May 14, 2014 7:06 pm
Just one clarification are angles ABC and EHF congruent because they are corresponding angles?


[email protected] wrote:HI shibsriz,

When a Quant question includes a bunch of criss-crossing lines and focuses on the various angles within those lines, you should keep the following rules in mind:

1) Lines add up to 180 degrees
2) Opposite angles are equal
3) Parallel lines that are crossed by a third line will create duplicate angles
4) Triangles add up to 180 degrees
5) ANY 4-sided shape adds up to 360 degrees
6) A set of angles that meet at 1 point (and surround that point) will add up to 360 degrees

Drawing the picture and "filling in" the angles you know will help you to figure out the other angles and answer whatever question is asked.

GMAT assassins aren't born, they're made,
Rich
Join the discussion

by sanju09 » Wed May 14, 2014 11:53 pm
[email protected] wrote:Just one clarification are angles ABC and EHF congruent because they are corresponding angles?
Nope! The angles ABC and EHF are congruent because these are included between two sets of parallel lines. If someone finds it hard to understand this theory, they can always plug in the answer and can still win the battle without any fight.
The mind is everything. What you think you become. -Lord Buddha



Sanjeev K Saxena
Quantitative Instructor
The Princeton Review - Manya Abroad
Lucknow-226001

www.manyagroup.com
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by GMATGuruNY » Thu May 15, 2014 11:39 am
Reorient the figure as follows:
Image


Since EH || AB, ∠EGC = 70º, and AB=BC, we get:
Image

Since EH || AB and BD || FH, the angles shown below are all 40º:
Image

Since EF = FH, we get:
Image

Since BD || FH, we get the angles shown below:
Image

The correct answer is D.
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