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0 votes0 answer126 views4 Years Ago
If Tn Is Equal To (1/4)*(n+2)(n+3) For N =1, 2, 3,....... Then (1/t1)+(1/t2)+(1/t3)+.......+1/t2003=
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0 votes0 answer118 views4 Years Ago
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0 votes0 answer118 views4 Years Ago
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0 votes0 answer103 views4 Years Ago
The Value Of 4^(1/3).4^(1/9).4^(1/27)....infinity Is
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0 votes0 answer97 views4 Years Ago
If In An Infinite G.P. First Term Is Equal To The Twice Of The Sum Of The Remaining Terms, Then Its Common Ratio Is
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0 votes0 answer89 views4 Years Ago
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0 votes0 answer97 views4 Years Ago
If In The Equation Ax^2+bx+c=0, The Sum Of Roots Is Equal To Sum Of Square Of Their Reciprocals, Then C/a, A/b, B/c Are In
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0 votes0 answer153 views4 Years Ago
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0 votes0 answer88 views4 Years Ago
The Sum Of (n+1) Terms Of (1/1)+(1/1+2)+[(1)/(1+2+3)]+....is
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0 votes0 answer110 views
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0 votes0 answer87 views
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0 votes0 answer80 views4 Years Ago
The Sum Of N Terms Of The Series 2^2+4^2+6^2+........ Is
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0 votes0 answer101 views
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0 votes0 answer103 views4 Years Ago
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0 votes0 answer70 views
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0 votes0 answer72 views4 Years Ago
If The A.M. Of Two Numbers Is Greater Than G.M. Of The Numbers By 2 And The Ratio Of The Numbers Is 4:1, Then The Numbers Are
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0 votes0 answer87 views4 Years Ago
Nth Term Of The Series [(1^3)/1]+[(1^3+2^3)/(1+3)]+[(1^3+2^3+3^3)/(1+3+5)]+..... Will Be
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0 votes0 answer92 views4 Years Ago
If The A.M. And G.M. Of Roots Of A Quadratic Equations Are 8 And 5 Respectively, Then The Quadratic Equation Will Be
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0 votes0 answer93 views4 Years Ago
If A, B, C, D, E, F Are In A.P., Then The Value Of E-c Will Be
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0 votes0 answer80 views4 Years Ago
If S 1=a 2+a 4+a 6+... Upto 100 Terms And S 2=a 1+a3+a 5+... Upto 100 Terms Of A Certain A.P., Then Its Common Difference Is
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0 votes0 answer79 views4 Years Ago
If X, Y, Z Are Three Positive Numbers, Then The Minimum Value Of [(y+z)/x]+[(z+x)/y]+[(x+y)/z] Is
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0 votes0 answer87 views4 Years Ago
The Value Of [1/(1+a)(2+a)]+[1/(2+a)(3+a)]+[1/(3+a)(4+a)]+.....+infinity Is, (where A Is A Constant)
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0 votes0 answer97 views4 Years Ago
If (1/1^4)+(1/2^4)+(1/3^4)+....+infinity Is Equal To (pie^4/90), Then The Value Of (1/1^4)+(1/3^4)+(1/5^4)+.....infinity Is
JEE DiscussionsModified 4 Year Ago
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0 votes0 answer113 views
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0 votes0 answer114 views4 Years Ago
The Common Difference Of An A.P. Whose First Term Is Unity And Whose Second, Tenth And Thirty Fourth Terms Are In G.P.., Is
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0 votes0 answer98 views
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0 votes0 answer115 views
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0 votes0 answer115 views