Celoe I Chasti Dlya Doshkoljnikov Prezentaciya
Veoma slicna dobosici ali bez one secerne glazure odozgo. Pravila sam je poslije duzeg vremena i pojela se za 2 dana, onda sam je opet napravila i opet prosla za 2 dana Sastojci Tijesto 7-8 jaja 7-8 kasika secera 7-8 kasika brasna Fil 3 jaja 2 stangle cokolad sa 70% kakaa od 85 gr 250 gr margarina 200 gr secera malo ruma Glazura 100 gr cokolade sa 70% kakaa 5 kasika ulja Priprema Umutit. E2open uses cookies to provide site functionality and a better browsing experience. Detailed information on the use of cookies on this website can be obtained by clicking on More Information. By using this site or clicking on Accept you consent to the use of cookies.
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Sadržaj • Talasi • Sinus • Kosinus Description Learn how to make waves of all different shapes by adding up sines or cosines. Make waves in space and time and measure their wavelengths and periods. See how changing the amplitudes of different harmonics changes the waves. Compare different mathematical expressions for your waves.
Primjeri obrazovnih ciljeva • Explain qualitatively how sines and cosines add up to produce arbitrary periodic functions. • Recognize that each Fourier component corresponds to a sinusoidal wave with a different wavelength or period. • Mentally map simple functions between Fourier space and real space. • Describe sounds in terms of sinusoidal waves. • Describe the difference between waves in space and waves in time. • Recognize that wavelength and period do not correspond to specific points on the graph but indicate the length/time between two consecutive troughs, peaks, or any other corresponding points.
• Become comfortable with various mathematical notations for writing Fourier transforms, and relate the mathematics to an intuitive picture of wave forms. • Determine which aspect of a graph of a wave is described by each of the symbols lambda, T, k, omega, and n.
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• Recognize that lambda & T and k & omega are analogous, but not the same. • Translate an equation from summation notation to extended notation. • Recognize that the width of a wave packet in position space is inversely related to the width of a wave packet in Fourier space. • Explain how the Heisenberg Uncertainty principle results from the properties of waves. • Recognize that the spacing between Fourier components is inversely related to the spacing between wave packets, and that a continuous distribution of fourier components leads to a single wave packet.