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A granite block of 2m × 5m × 3m size is cut into 5 cm thick slabs of 2m × 5m size. These slabs are laid over a 2m wide pavement. What is the length of the pavement that can be covered with these slabs?
A granite block of 2m × 5m × 3m size is cut into 5 cm thick slabs of 2m × 5m size. These slabs are laid over a 2m wide pavement. What is the length of the pavement that can be covered with these slabs?
Which is the least among the following? 0.33, 0.44, π-1/π, e-1/e
Which is the least among the following? 0.33, 0.44, π-1/π, e-1/e
What is the next number in this 'see and tell' sequence? 1, 11, 21, 1211, 111221, _______
What is the next number in this 'see and tell' sequence? 1, 11, 21, 1211, 111221, _______
A vertical pole of length a stands at the centre of a horizontal regular hexagonal ground of side a. A rope that is fixed taut in between a vertex on the ground and the tip of the pole has a length of?
A vertical pole of length a stands at the centre of a horizontal regular hexagonal ground of side a. A rope that is fixed taut in between a vertex on the ground and the tip of the pole has a length of?
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A peacock perched on the top of a 12 m high tree spots a snake moving towards its hole at the base of the tree from a distance equal to thrice the height of the tree. At what distance from the base of the tree will the peacock catch the snake?
A peacock perched on the top of a 12 m high tree spots a snake moving towards its hole at the base of the tree from a distance equal to thrice the height of the tree. At what distance from the base of the tree will the peacock catch the snake?
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If a city is directly connected to an odd number of other cities, it is called an odd city. If it is connected to an even number, it is an even city. Which of the following is impossible?
If a city is directly connected to an odd number of other cities, it is called an odd city. If it is connected to an even number, it is an even city. Which of the following is impossible?
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What is the ratio of the area of triangle ABC to that of triangle CDB if angle ABC is π/2 and AD = DE = EB?
What is the ratio of the area of triangle ABC to that of triangle CDB if angle ABC is π/2 and AD = DE = EB?
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A rectangular sheet ABCD is folded in such a way that vertex A meets vertex C. If AB = 3 and BC = 4, find PQ where AP = PC and AQ = QC.
A rectangular sheet ABCD is folded in such a way that vertex A meets vertex C. If AB = 3 and BC = 4, find PQ where AP = PC and AQ = QC.
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If a string of diameter 1mm is kept on a table in the shape of a closed flat spiral occupying an area of 1m², then what is the length of the string?
If a string of diameter 1mm is kept on a table in the shape of a closed flat spiral occupying an area of 1m², then what is the length of the string?
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25% of 25% of a quantity is equal to x% of the quantity where x is?
25% of 25% of a quantity is equal to x% of the quantity where x is?
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In the sequence {an}, every term is equal to the sum of all previous terms. If a0 = 3, what is lim (n -> ∞) a_n?
In the sequence {an}, every term is equal to the sum of all previous terms. If a0 = 3, what is lim (n -> ∞) a_n?
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Study Notes
CSIR-UGC JRF/NET, GATE, IIT-JAM, GRE in PHYSICAL SCIENCES
- The text is part of a study guide for the CSIR-UGC JRF/NET exam.
- The guide covers topics in physical sciences, such as physics.
- The text is written in English.
- The guide also includes a link to the fiziks website: http://www.physicsbyfiziks.com/.
NET-DEC-2012 - Part A
- The questions are part of a past exam paper for the CSIR-UGC JRF/NET exam.
- The exam is held in December.
- The questions are from the Part A section of the exam.
- The first question is about cutting a granite block into slabs and covering a pavement with them.
- The second question involves finding the smallest value among a set of numbers.
- The third question is about a "see and tell" sequence.
- The fourth question involves a pole at the center of a hexagonal ground.
- The fifth question deals with a peacock chasing a snake.
- The sixth question involves a country with cities connected by roads.
- The seventh question is about triangles and their areas.
- The eighth question presents a scenario where a rectangle is folded.
- The ninth question asks for the length of a string arranged in a spiral.
- The tenth question involves calculating percentages.
- The eleventh question introduces a sequence where each term is the sum of all previous terms.
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Description
Test your knowledge with the Part A questions from the December 2012 CSIR-UGC JRF/NET exam in Physical Sciences. This quiz includes a variety of topics, such as problems involving geometry, sequences, and practical physics scenarios. Perfect for preparing for competitive exams like GATE and GRE.
