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If F(x+ay,x-ay) = Axy, Then F (x,y) Is Equal To
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A Mapping From IN To IN Is Defined As Follow: F : IN -->IN , F(n) = (n+5)^2 , NE IN (IN Is The Set Of Natural Number). Then
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F(x) = X+rootx^2 Is A Function From R-->R, Then F(x) Is
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The Domain Of The Function F(x)=log3+x(x^2-1) Is
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The Function F(x) = Sin{ Log(x + Root X +1)} Is
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Let F(x) = X²-4/x²+4 For Mod X>2, Then The Function F :(-infinity, -2]U[2, Infinity) (-1,1) Is
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The Domain Of The Function F(x) ={sin^1(3-x)}/{in(mod X-2)}
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If (a^n1+ B^n+1) / (a^n + B^n) Be The A.M. Of A And B, Then N=
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If Three Real Number A,b,c, Are In Harmonic Progression, Then Wich Of The Following Is True
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If Sn =nP + 1/2 N (n-1)Q , Where Sn Denotes The Sum Of The First N Terms Of An A.P. , Then The Common Difference Is
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If A^,b^,c^ Are In A.P., Then Which Of The Following Is Also In
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If A1, A2 ......an Are Positive Numbers Such That A1,a2.......an=1, Then Their Sum Is
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The Mean Of The Series A , A+nd. A+2nd Is
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A Boys Goes To School From His Home At A Speed Of X Km/hour And Comes Back At A Speed Of Y Km/hour, Then The Average Speed Is Given By
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If A,b,c Are The Positive Integers, Then (a+b)(b+c)(c+a) Is
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If G1 And G2 Are Two Geometric Means And A The Arithmetic Mean Inserted Between Two Numbers, Then The Value Of G1^2/G2 + G2^2/G1 Is
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If Y=x-x^2+x^3-x^4+.....infinite, Then Value Of X Will Be
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If Sum Of N Terms Of An A.P. Is 3n^2+5n And Tm = 164 Then M=
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If A1, A2,are The Two A.M.s Between Two Numbers A And B And G1, G2 Be Two G.M.s Between Same Two Numbers, Then
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The Harmonic Mean Between Two Numbers Is 14 2/5 And The Geometric Mean 24 .The Greater Number Between Them Is
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If A/b , B/c , C/a Are In H.P. , Then
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The Sum Of N Terms Of The Series (1/1+root3) + (1/root3+root5) + (1/root5 +root7) .......is
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The Sum Of N Terms Of The Series (1/1+root3) + (1/root3+root5) + (1/root5 +root7) .......is
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