1. August
2. Bedecked
3. Hasten
4. Diaphanous
5. Effrontery
6. Dodder
7. Proscribe
8. Obtrude
9. Puckish
10. Gainsay
11. Antidote
Analogies:
1. Machination: Plot
2. Antidote: Poison
Issue Topic:
1. "People often look for similarities, even between very different things, and even when it is unhelpful or harmful to do so. Instead, a thing should be considered on its own terms; we should avoid the tendency to compare it to something else."
Argument Topic:
1. The following appeared in a medical newsletter.
"Doctors have long suspected that secondary infections may keep some patients from healing quickly after severe muscle strain. This hypothesis has now been proved by preliminary results of a study of two groups of patients. The first group of patients, all being treated for muscle injuries by Dr. Newland, a doctor who specializes in sports medicine, took antibiotics regularly throughout their treatment. Their recuperation time was, on average, 40 percent quicker than typically expected. Patients in the second group, all being treated by Dr. Alton, a general physician, were given sugar pills, although the patients believed they were taking antibiotics. Their average recuperation time was not significantly reduced. Therefore, all patients who are diagnosed with muscle strain would be well advised to take antibiotics as part of their treatment."
for any questions ,exam softwares or books mail me on ...saurabh9978@gmail.com You can also refer the quant questions mentioned in this blog for the best practice
Friday, July 10, 2009
ORKUT QUANT DATABASE(feed back) (Till July 7th)
1.There is a square with side 10m. On top of the square there is one semicircle with its diameter on one side of the square (diameter length = side length). One point on the semicircle is chosen and a perpendicular is drawn on to the square which divides the side of the square in 8:2. Find the length of the perpendicular?
2. What is the least common factor of 123 x 255
A. 3
B. 7
C. 17
& so on….
3. If |x| 6; |y| 4, then find the greatest possible value of |x/y|?
4. The probability of raining tomorrow is 0.49.
Col A: The probability that it will rain tomorrow and George eats the food
Col B: 0.54
5. Given equation of the circle as x2 +y2 = 49. If two points (0, b) and (4, a) lie on the circle, then what is the slope of the line?
6. Given N= v * w * x * y * z - (v+w+x+y+z). If ‘N’ is an even integer, then how many of v, w, x, y, z will need to be even numbers?
7.If twice the average of x, y and z, when divided by 7 gives remainder 1, then what is the remainder, when average x, y and z is divided by 7?
8. Given figures of a regular pentagon and an equilateral triangle. If perimeter of pentagon is equal to twice the perimeter of equilateral triangle, then
Col A: Side length of the pentagon
Col B: Side length of equilateral triangle
2. What is the least common factor of 123 x 255
A. 3
B. 7
C. 17
& so on….
3. If |x| 6; |y| 4, then find the greatest possible value of |x/y|?
4. The probability of raining tomorrow is 0.49.
Col A: The probability that it will rain tomorrow and George eats the food
Col B: 0.54
5. Given equation of the circle as x2 +y2 = 49. If two points (0, b) and (4, a) lie on the circle, then what is the slope of the line?
6. Given N= v * w * x * y * z - (v+w+x+y+z). If ‘N’ is an even integer, then how many of v, w, x, y, z will need to be even numbers?
7.If twice the average of x, y and z, when divided by 7 gives remainder 1, then what is the remainder, when average x, y and z is divided by 7?
8. Given figures of a regular pentagon and an equilateral triangle. If perimeter of pentagon is equal to twice the perimeter of equilateral triangle, then
Col A: Side length of the pentagon
Col B: Side length of equilateral triangle
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