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Modified 5 Year Ago
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If A,b,c,d Are In G.P , Then (a+b+c+d)^2 Is Equal To
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In A G.P. , T2+t5=216 And T4:t6 = 1:4 And All Terms Are Integers, Then It First Term Is
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If The N^th Term Of Geometric Progression 5, -5/2,5/4,-5/8,.....is 5/1024, Then The Valuable Of N Is
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If The Ratio Of A.M. Between Two Positive Real Number A And B To Their H.M. Is M:n , Then A:b Is
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Modified 5 Year Ago
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If A+b / 1-ab , B , B+c /1-bc Are In A.P. Then A, 1/b , C Are In
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If A,b,c Be In G.P. And A+x, B+x, C+x In H.P. Then The Value Of X Is (a,b,c Are Distinct Number)
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An A.P., A G.P. And A H.P. Have The Same First And Last Terms And The Same Odd Number Of Terms .The Middle Terms Of The Three Series Are In
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If A,b,c Are In HP. Then A/b+c , B/c+a, C/a+b Are In
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0 votes0 answer172 views
The Numbers (root 2 + 1),1, (root 2 - 1 ) Will Be In
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If The Ratio Of Two Numbers Be 9:1, Then The Ratio Of Geometric And Harmonic Means Between Them Will Be
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If B+a / B-a = B+ C / B-c. , Then A,b,c Are In
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If A,b,c Are In A.P. And A,b,d In G.P., Then A,a-b , D-c
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If Abc Are In A.P. As Well As In G.P., Then
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If The Arithmetic And Geometric Mean Of A And B Be A And G Respectively , Then The Value Of A-G Will Be
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If 9 A.M.s And H.M.s Are Inserted Between The 2 And 3 And If The Harmonic Mean H Is Corresponding To Airthmetic Mean A, Then A+ 6/H =
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If Three Number Be In G.P., Then Their Logarithms Will Be In
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If The Second , Third And Sixth Terms Of An AP Are In GP , Then The Common Ratio Of GP Is
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If A,b,c Are In G.P. And X,y Are The Airthmetic Means Between A,b And B,c Respectively , Then A/x + C/y Is Equal To
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Three Numbers Whose Sum Is 15 Are A.P. If They Are Added By 1,4 And 19 Respectively They Are In G.P. The Number Are
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Modified 5 Year Ago
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If A,b,c If A,b,c, Are In A.P. Then A/ Bc, 1/c , 2/b Are In
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The Geometric Of Two Numbers Is 6 And Their Arithmetic Means Is 6.5 . The Number Are
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Modified 5 Year Ago
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If P^th ,q^th , R^th And S^th Terms Of An A.P. Be In G.P. , Then (p-q) (q-r), (r-s) Will Be In
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Modified 5 Year Ago
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Modified 5 Year Ago
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Modified 5 Year Ago
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If A,b,c Are In H.P. , Then For All N E N The True Statement Is
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