Q1) For which of the values of g(x) can f(x) be expressed as f1(x) + f2(x) where f1(x) & f2(x) are any two function of x? a) g (x) = ex b) g (x)=x2 c) g (x) =log(x) d) None of these Q2) If 0<x<1000 & [x/2]+[x/3]+[x/5]=31x/30, where[x] is the greatest integer less than or equal to x,the number of possible values of x is, Q3) (x2-1) is a factor of f(x)=(x5+ax4+bx3+cx2+x+d).The graph of f(x) intersects Y axis at (0,-3). Find the value of (a+c). Q4) Let f(x) =ax2+bx+c,where a,b,c are rational & f:z->,where z is the set of integers,which of the following best describes the value of a+b a) a negative integer Q5) If f(x+1)+f(x-1)=2f(x) & f(0) =0,then f(x),n is a natural number is Q6) The domainof the function f(x) =16-xC2x-1 + 20-3xP4x-5, Q7) The domain of the function f(x)=loge[x-mod(x)] where [.] denotes the greatest integeral function is Q8)If f(x) =x^n, n is a natural number g of (x) =n g(x),then g(x) can be Q9)If f(x) =4x/(4x+2),find the value of f(1/1999)+f(2/1999)+...+f(1998/1999) Q10) If f(x)=2x2+6x-1,then the value of [f(3/4)+1]/[f(3/4)-1] Q11) Find f(111) Q12) f(1)+f(2)+...+f(25) Q13) Let y=f(x)=loga x and a>1. Then only one of the solution is a) If x=1 then y=0 b) If x<1 then y<0 14) A function H is defined for all positive integers that satisfy the following condition
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The answer for Q3) is 3;
we get a+c=-d;
and f(0)=-3
=>d=-3;
=>a+c=3
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lcm of 2,3,5 is 30;
=> 1000%30 is 33;
=>there are 33 solns for x;
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Q5)
The expression is an A.P with c.d 1
=> nth term is n*value of function at n=1
=>n*f(1)
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Q6)The ans is so obvious its {2,3,4}
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Q7)
The answer is none of these as it doesn`t have an entity in domain
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Q8) the answer is d.
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Q10) its c
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Q9)The answer is 998
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Hey just check it out whether questions 1,11-14 are correct
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@vignesh
how u got Q3 & Q5??
plz can u elaborate it a little..
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