SSC CGL 2012 Tier 1 8 July NZ Evening II

Instructions

For the following questions answer them individually

Question 131

If the area of the circle in the figure is 36$$\pi$$ sq. cm. And ABCD is a square, then the area of $$\triangle ACD$$, in sq.cm, is

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Question 132

If $$x^2 - 3x + 1= 0$$ and x > 1, then the value of $$(x - \frac{1}{x})$$

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Question 133

If the operation ‘o’ among real numbers is defined by x o y = $$x^2 - 2y$$, then values of x satisfying 2xo 4 =2 ox is

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Question 134

If $$a^x = (x+y+z)^y$$ , $$a^y =(x+y+z)^z$$ and $$a^z = (x + y + z)^x$$ , then the value of x + y + z (given a ≠ 0) is

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Question 135

If x = 2 + √3 , then the value of $$\frac{x^6 + x^4 + x^2 + 1}{x^3}$$is

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Question 136

If 50% of (x - y) = 30% of (x + y), then what per cent of x is y?

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Question 137

B borrowed 5,000 from A at 6%, p. a. simple interest and lends it to C at compound interest of 10% p. a. If B collects the money back from C after 2 years and repays A, the profit made by B in the transaction is

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Question 138

Two trains starting at the same time from two stations 200 km apart and going in opposite directions cross each other at a distance of 110 km from one of the stations. The ratio of their speeds is

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Question 139

The least number which when divided by 25, 40 and 60 leaves the remainder 7 in each case is

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Question 140

The least number which is divisible by all the natural numbers upto and including 10 is

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