@chillfactor namaste ____/\____
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@sujamait said:
The functionf(n) is defined on the set of integers.f(n) satisfies the given conditions;f(n) = n €“ 3 if n ‰Ľ 1000= f(f(n + 5)) if n Find f(84).OPTIONS1) 100 2) 84 3) 998 4) 997
@Messy_19 said:6 is correct.Nasik express travels to and fro between Nasik and Kanpur. The express halts at 10 other stations in its route. Find the number of types of tickets required so that it is possible to book a passenger from every station to every other station. 12!/2!12!/(10!*2!) 12!/10!12!/(2!) ˛(10!)None
@ScareCrow28 said:a, b and c are the sides of a triangle. Equations ax^2 + bx + c = 0 and 3x^2 + 4x + 5 = 0 have a common root. Then angle C is equal to(1) 600 (2) 900 (3) 1200 (4) None of these
@Messy_19 said:6 is correct.Nasik express travels to and fro between Nasik and Kanpur. The express halts at 10 other stations in its route. Find the number of types of tickets required so that it is possible to book a passenger from every station to every other station. 12!/2!12!/(10!*2!) 12!/10!12!/(2!) ˛(10!)None

@sujamait said:
The functionf(n) is defined on the set of integers.f(n) satisfies the given conditions;f(n) = n €“ 3 if n ‰Ľ 1000= f(f(n + 5)) if n Find f(84).OPTIONS1) 100 2) 84 3) 998 4) 997
@Messy_19 said:6 is correct.Nasik express travels to and fro between Nasik and Kanpur. The express halts at 10 other stations in its route. Find the number of types of tickets required so that it is possible to book a passenger from every station to every other station. 12!/2!12!/(10!*2!) 12!/10!12!/(2!) ‚Ë›(10!)None
@Messy_19 said:6 is correct.Nasik express travels to and fro between Nasik and Kanpur. The express halts at 10 other stations in its route. Find the number of types of tickets required so that it is possible to book a passenger from every station to every other station. 12!/2!12!/(10!*2!) 12!/10!12!/(2!) ˛(10!)None
@Messy_19 said:6 is correct.Nasik express travels to and fro between Nasik and Kanpur. The express halts at 10 other stations in its route. Find the number of types of tickets required so that it is possible to book a passenger from every station to every other station. 12!/2!12!/(10!*2!) 12!/10!12!/(2!) ˛(10!)None
@Messy_19 said:Nahi Suja bhai...12!/10! hai answerPranam Chill Sir!!

@Messy_19 said:6 is correct.Nasik express travels to and fro between Nasik and Kanpur. The express halts at 10 other stations in its route. Find the number of types of tickets required so that it is possible to book a passenger from every station to every other station. 12!/2!12!/(10!*2!) 12!/10!12!/(2!) ˛(10!)None
@sujamait said:hehe...sahi hai..XAT ko CAT samajh rakha hai inhone...XAT cat ke papa ban chuke hein ab..The functionf(n) is defined on the set of integers.f(n) satisfies the given conditions;f(n) = n €“ 3 if n ‰Ľ 1000= f(f(n + 5)) if n Find f(84).OPTIONS1) 100 2) 84 3) 998 4) 997
@Messy_19 said:The lenght of longest rod that can be kept in rectangular room is 2root17 m. The sum of the dimensions of the room all taken in m is 14. Find the total surface area of the room is sq. m

@ScareCrow28 said:Between two numbers whose sum is 6 ˝ an even number of arithmetic means is inserted;the sum of these means exceeds their number by unity. How many means are there?(1) 12 (2) 6 (3) 24 (4) None


@Messy_19 said:The lenght of longest rod that can be kept in rectangular room is 2root17 m. The sum of the dimensions of the room all taken in m is 14. Find the total surface area of the room is sq. m
@Messy_19 said:The lenght of longest rod that can be kept in rectangular room is 2root17 m. The sum of the dimensions of the room all taken in m is 14. Find the total surface area of the room is sq. m
@Messy_19 said:The lenght of longest rod that can be kept in rectangular room is 2root17 m. The sum of the dimensions of the room all taken in m is 14. Find the total surface area of the room is sq. m