JEE Advanced 2014 Paper 1 Question paper with answer key pdf conducted on May 25, 2014 is available for download. The exam was successfully organized by Indian Institute of Technology, Kharagpur. In terms of difficulty level, JEE Advanced was of Moderate to Difficult level. The question paper comprised a total of 60 questions divided among Three sections.
JEE Advanced 2014 Paper 1 Question Paper with Answer Key PDF in English
| JEE Advanced 2014 Paper 1 Question Paper | JEE Advanced 2014 Paper 1 Answer Key |
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JEE Advanced Questions
2. Find the smallest number that leaves a remainder of 4 on division by 5, 5 on division by 6, 6 on division by 7, 7 on division by 8 and 8 on division by 9?
Find the smallest number that leaves a remainder of 4 on division by 5, 5 on division by 6, 6 on division by 7, 7 on division by 8 and 8 on division by 9?
2519
5039
1079
979
3. When the positive number a is rounded to the nearest tenth, the result is the number b. What is the tenths digit of a? (1) When a is rounded to the nearest integer, the result is less than a. (2) When b is rounded to the nearest integer, the result is greater than b.
When the positive number a is rounded to the nearest tenth, the result is the number b. What is the tenths digit of a? (1) When a is rounded to the nearest integer, the result is less than a. (2) When b is rounded to the nearest integer, the result is greater than b.
- When.
- When the
4. When the positive number a is rounded to the nearest tenth, the result is the number b. What is the tenths digit of a? (1) When a is rounded to the nearest integer, the result is less than a. (2) When b is rounded to the nearest integer, the result is greater than b.
When the positive number a is rounded to the nearest tenth, the result is the number b. What is the tenths digit of a? (1) When a is rounded to the nearest integer, the result is less than a. (2) When b is rounded to the nearest integer, the result is greater than b.
- 1
- 2
6. x, y, z are integer that are side of an obtuse-angled triangle. If xy = 4, find z.
x, y, z are integer that are side of an obtuse-angled triangle. If xy = 4, find z.
3
2
1
More than one possible value of z exists.
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