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S103- Harmonic series Sum[1/n] is divergent
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S46 - Heights : Construct triangle using 3 given heights
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S11 - Heights : Pedal triangle
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S110- Heights : Three heights of triangle ABC are concurrent
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S83 - Hexagon ABCDEF inscribed unit circle
- PA^2 + PB^2 + PC^2 + PD^2 + PE^2 + PF^2 = 2*6
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S17 - Hyperbola : Comparison of
- ((x-h)/4)^2 - ((y-k)/3)^2 = 1 and ((x-h)/4)^2 - ((y-k)/3)^2= -1
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S20 - Hyperbola : Comparison of
- Hyperbola x = sec(t) and y = tan(t) with
- Hyperbola x = tan(t) and y = sec(t)
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S27 - Hyperbola : compare x^2 - y^2 = -1 and x*y = 1
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S32 - Hyperbola : Convert x*y to standard hyperbola form
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S34 - Hyperbola : Properties of y = 1/x
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F315- Hyperbola : Locus
- 1. Two fixed points F and G. If PF - PG = 8, Find locus of P
- 2. Prove locus of hyperbola is (x/a)^2 - (y/b)2 = 1
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F316- Hyperbola : (x/a)^2 - (y/b)^2 = -1
- 1. Comparison : (x/a)^2 - (y/b)^2 = -1 and (x/a)^2 - (y/b)^2 = 1
- 2. Prove that x = sec(t) and y = tan(t) is a hyperbola
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F317- Hyperbola : R = (D*e)/(1 - e*cos(A)) is hyperbola
- 1. Convert (x/4)^2 - (y/3)^2 = 1 to polar form
- 2. Convert R = 2.25/(1 - 1.25*cos(A)) to rectangular form
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S70 - Hyperbolic function : Compare y = sinh(x) and y = sin(x)
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