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A,2,B are in AP and A,5,B are in GP. FInd A and B
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yes @CrashOnce
?
@hartnn
@ganeshie8
@hartnn
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A,2,B are in AP so, A+B = 2(2) = 4 got this ?
yes
A,5, B are in GP AB = 25 you know these formulas of AP and GP ?
x,y,z in AP means 2y = x+z x,y,z in GP means y^2 = xz
yes
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you can get a quadratic in A or B
The second part of the question is: Which of the following quadratics has A and B as its root? 1)x^2+2x+5=0. 2) x^2-5x+2=0. 3)x^2-4x+25=0. 4)x^2+4x+25=0. 5) x^2-25x-4=0
AB = 25 A+B = 4
you found A,B ?
quadratic : \(x^2 - (sum)x + product =0\) \(x^2 - (A+B)x + AB =0\)
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so its 3). ok thanks again
yes and welcome ^_^
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