Recent Placement Papers of Green Valley Motor

If three sides of a rectangular park have a total length 400 ft, then the area of the park is maximum when the length (in ft) of its longer side is

Let P be an interior point of a right-angled isosceles triangle ABC with hypotenuse AB. If the perpendicular distance of P from each of AB,BC,and CA is 4(_/2-1) cm,then the area, in sq cm, of the triangle ABC is

Let f(x) = x^2 and g(x) = 2^x for all real x. Then the value of f(f(g(x)) + g(f(x)) ) at x = 1 is

How man Y different pairs(a,b) of positive integers are there such that a<=b and 1/a+1/b = 1/9?

In how many ways can 8 identical pens be distributed among Amal, Bimal, and Kamal so that Amal gets at least 1 pen, Bimal gets at least 2 pens, and Kamal gets at least 3 pens7

if a1 = 1/(2*5, a2 = 1/(5*8), a3 = 1/(8*11), …. Then a1 + a2 + a3 + …. + a100

Let a1, a2, a3n be an arithmetic progression with a1 = 3 and a2 =7. if a1 + a2 + … +a3n = 1830, then what is the smallest positive integer m such that m(a1 + a2 + …. + an) > 1830.

f(x) = (5x+2)/(3x-5) and g(x) = x^2 - 2x - 1, then the value of g(f(f(3))) is.

In how many ways can 7 identical erasers be distributed among 4 kids in such a way that each kid gets at least one eraser but nobody gets more than 3 erasers?

If the square of the 7th term of an arithmetic progression with positive common difference equals the product of the 3rd and 17th terms, then the ratio of the first term to the common difference is