- Mayur Sand
- Master | Next Rank: 500 Posts
- Posts: 166
- Joined: Fri Apr 03, 2009 11:16 pm
- Location: India
Circle
This topic has expert replies
Source: Beat The GMAT — Problem Solving |
-
tohellandback
- Legendary Member
- Posts: 752
- Joined: Sun May 17, 2009 11:04 pm
- Location: Tokyo
- Thanked: 81 times
- GMAT Score:680
-
sreak1089
- Master | Next Rank: 500 Posts
- Posts: 379
- Joined: Wed Jun 03, 2009 3:05 am
- Thanked: 19 times
- Followed by:1 members
- GMAT Score:690
I know length of the arc is missing here. Assuming the length of the arc to be (l), I will try to solve the problem as below:
1) I find the length of the minor arc:
From the lenght of the arc, I can find out whether its a minor arc or major arc. If what is given is major arc, then length of the minor arc == (length of the circumference - length of the major arc)
2) (Lenght of the minor arc / length of the semi-circle) = (length of the chord) / (diameter)
=> length of the chord = (diameter * length of the minor arc) / (length of the semicircle)
i.e., l = (2r *l) / (pie * r)
Is the above approach correct to solve this problem?
1) I find the length of the minor arc:
From the lenght of the arc, I can find out whether its a minor arc or major arc. If what is given is major arc, then length of the minor arc == (length of the circumference - length of the major arc)
2) (Lenght of the minor arc / length of the semi-circle) = (length of the chord) / (diameter)
=> length of the chord = (diameter * length of the minor arc) / (length of the semicircle)
i.e., l = (2r *l) / (pie * r)
Is the above approach correct to solve this problem?
- Mayur Sand
- Master | Next Rank: 500 Posts
- Posts: 166
- Joined: Fri Apr 03, 2009 11:16 pm
- Location: India
iam sorry but when i was solving this question this is what i got in statement . It will great if some one can complete it
- PussInBoots
- Master | Next Rank: 500 Posts
- Posts: 157
- Joined: Tue Oct 07, 2008 5:47 am
- Thanked: 3 times

















