Using these charts below Compare and Contrast each statistic across the country categories.

Argentina

Life expectancy - 76.59 years HALE - 54.26 years Birth and cause of death registration coverage - Birth 83%, Death 72% Under-five mortality rate - 9.9 deaths per 1000 live birth maternal mortality ratio - 39 deaths per 10000 live birth

Spain

Life expectancy - 83.49 years HALE - 73. 8 years Birth and cause of death registration coverage - Birth 96.1%, Death 89% Under-five mortality rate - 3 deaths per 1000 live birth maternal mortality ratio - 4 deaths per 10000 live birth

Korea

Life expectancy - 82.92 years HALE - 72.2 years Birth and cause of death registration coverage - Birth 96.9%, Death 92% Under-five mortality rate - 3.2 deaths per 1000 live birth maternal mortality ratio - 11 deaths per 10000 lie births

Show that the Fourier transform of a Gaussian function is also a Gaussian function. Note that a Gaussian function, g(x), is given as follows: g (x) = e-ax2, a 2 0 And the Fourier transform of a function, f(x), is given by F(f (x)} = F(w) = f(x)e -jux dx -00 (Hint: Start by differentiating the integral formula of the Fourier transform of a Gaussian w.r.tw)/Local/Packages/Microsoft.MicrosoftEdge_8wekyb3d8bbwe/TempState/Downloa ECE 103 Engineering Programming Sample Run Enter radius of mirror 1 (cm) : 20 Enter radius of mirror 2 (cm): 32 Enter distance between mirrors (cm) : 16 Enter wavelength in the medium (nm): 1090 Laser system characteristics: z1 - -12.8 cm 22 - 3.2 cm NO = 0.0175 cm Beam angular spread = 0. 60364 radians Beam width at geostationary distance = 65.2 km Enter radius of mirror 1 (cm): 3008 Enter radius of mirror 2 (cm): 4580 Enter distance between mirrors (cm): 206 Enter wavelength in the medium (nm): 632 Laser system characteristics: z1 - -121 cm 22 = 78.9 cm we = 0.109 cm Beam angular spread = 0.090369 radians Beam width at geostationary distance = 6.61 kmFourier analysis 1. Say, X1 (t) = A( 2 . t/9) x e-15 .t/71 x cos (2 n . t - Tt/) ; It| $ 5 , and zero elsewhere. Using the format of time - frequency pairs: a. Produce an educated guess (by hand) for the spectral decomposition of the signal X, (t) b. Carry on the spectral decomposition computation of X, (t) c. Compare the results in parts a and b above. d. Consider this time contamination with additive white Gaussian noise