The following pie charts represents the distribution of candidates who were enrolled for an entrance examination and the candidates (out of those enrolled) who passed the examination in different institutes (P, Q, R, S, T, V, X). Study the charts and answer the question that follows. The number of candidates who passed form institutes P and Q together exceeds the number of candidates who enrolled form institutes T and R together by:
The following pie charts represents the distribution of candidates who were enrolled for an entrance examination and the candidates (out of those enrolled) who passed the examination in different institutes (P, Q, R, S, T, V, X). Study the charts and answer the question that follows. The number of candidates who passed form institutes P and Q together exceeds the number of candidates who enrolled form institutes T and R together by: Correct Answer 456
Given
Total candidate enrolled = 8550
Total candidate who passed = 5700
|
Institute |
Student in percentage |
|
P |
22% |
|
Q |
15% |
|
R |
10% |
|
S |
17% |
|
T |
8% |
|
V |
12% |
|
X |
16% |
|
Institute |
Student who passed in percentage |
|
P |
18% |
|
Q |
17% |
|
R |
13% |
|
S |
16% |
|
T |
9% |
|
V |
15% |
|
X |
12% |
Calculation
Total candidate who passed in P and Q is (18% + 17%)
⇒ (18% + 17%) of 5700
⇒ 35% of 5700
⇒ 1995
⇒ Student who enrolled form institute T and R = 10% + 8%
⇒ (10% + 8%) of 8550
⇒ 18% of 8550
⇒ 1539
⇒ We have to find the the student who passed from institute P and Q exceeds who enrolled from institute T and R.
⇒ 1995 - 1539 = 456
∴ The number of candidates who passed form institutes P and Q together exceeds the number of candidates who enrolled form institutes T and R together is 456