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1 Here are the two equations in their original forms: 3x + y 1 = 0 and 2x 2 y + 1 = 0 We can morph these to obtain the following functions of x: y = 3x + 1 and y = 2x 2 + 1 When we mix the right sides of these equations, we obtain 3x + 1 = 2x 2 + 1 which morphs into the quadratic equation 2x 2 + 3x = 0

lower frequency where they disappeared into the amplifier or background noise level On occasion, the whistlers were so numerous and loud that he could not detect any type of telephone Later, three researchers from the Marconi Company in England reported in 1928 on the work they had done in whistler research Eckersley, Smith, and Tremellen established a positive correlation between whistler occurrence and solar activity, and they found that whistlers frequently occur in groups preceded by a loud click The time between the click and the whistlers was about three seconds They concluded that there must have been two paths of propagation involved; one for the click which preceded the whistler, and a second, much longer path, over which the whistler and its echoes propagated Eckersley was able to show in 1931 that Earth s magnetic field permits a suitably polarized wave to pass completely through the ionosphere This was in accordance with the magneto-ionic theory Tremellen had on one occasion observed that during a summer thunderstorm at night every visible flash was followed by a whistler This served as the first definite evidence of the relationship between lightning discharges and whistlers the click being the lightning discharged which caused the whistler As the Marconi workers continued their research, they also discover a new type of atmospheric which sounded somewhat like the warbling of birds Since the sound tended to occur most frequently at dawn, they gave it the name dawn chorus LRO Storey of Cambridge University began an intensive study of whistlers in 1951 He confirmed Eckersley s law which showed that most whistlers originate in ordinary lightning discharges, and found the path of propagation of the whistler to be along the lines of the Earth s magnetic field Other interesting sounds include tweeks, which have been described by one listener as a cross between chirping birds and a hundred little men hitting iron bars with hammers The ephemeral dawn chorus, is a cacophony of sounds that resembles nothing else on Earth Tweeks are abrupt descending notes that resemble pings They are usually heard at night during the winter and early spring The dawn chorus has been variously described as sounding like birds at sunrise, a swamp full of frogs, or.

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Let a be the coefficient of x 2, let b be the coefficient of x, and let c be the stand-alone constant Then a = 2, b = 3, and c = 0 The quadratic formula tells us that x = [ b (b 2 4ac)1/2] / (2a) = [ 3 (32 4 2 0)1/2] / (2 2) = ( 3 3) / 4 = 0/4 or 6/4 =0 or 3/2 The roots are x = 0 or x = 3/2 We can plug these into either of the original functions to get the y-values The linear function is easier When x = 0, we have y = 3x + 1 = 3 0 + 1 =0+1 =1 When x = 3/2, we have y = 3x + 1 = 3 ( 3/2) + 1 = 9/2 + 1 = 9/2 + 2/2 = 11/2 The solutions to the system are (x,y) = (0,1) and (x,y) = ( 3/2,11/2) 2 First, let s check (0,1) in the original linear equation: 3x + y 1 = 0 3 0+1 1=0 0+1 1=0 1 1=0 0=0 Next, let s check ( 3/2,11/2) in that same equation: 3x + y 1 = 0 3 ( 3/2) + 11/2 1 = 0 9/2 + 11/2 1 = 0 2/2 1 = 0 1 1=0 0=0

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