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Study programme Additive technology Searching Information for applicants VSB - Technical University of Ostrava E-mail Phone
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Study programme Computational Science Searching Information for applicants VSB - Technical University of Ostrava E-mail Phone
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Přitom koeficienty a, b, c jsou: a = 3, b = 4, c = −15. R Určete diskriminant D kvadratické rovnice. 1 A D = 196D = −164D = 184D = 61 1 B D = 196D = −164D = 184D = 61 1 C D = 196D = −164D = 184D = 61
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The exam will be conducted electronically through an information system. - Detailed instructions for the entrance examination will be sent to applicants via the information system by 11 November 2024 at the latest. - The date of the entrance examination is set
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Zavřít okno a odpovědět znovu Matematika s radostíM R 1 2 3 4 5 61 2 3 4 5 6 R Vyberte správnou úpravu pravé strany rovnice. 1 A 4x− 124x− 34x + 124x + 1 1 B 4x− 124x− 34x + 124x + 1 1 C 4x− 124x− 34x + 124x + 1
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Study programme Design of Electrical Systems and Technologies Searching Information for applicants VSB - Technical University of Ostrava E-mail Phone
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Study programme Hydraulics and pneumatics Searching Information for applicants VSB - Technical University of Ostrava E-mail Phone
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For the another case, i.e. for WC>WH (Fig. 3, right), is the process intensity coefficient C,1H,1 H,2H,1 H,1 H,2H,1 hex TT TT TT TT − − = − − = ∞ ι Furthermore, for the adiabatic (no heat losses to the surroundings: ηhex=1) follows ( ) hexC,1H,2H,1H,2 ι⋅−−= TTTT ( ) ( )H,2H,1Hp,HC,
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2.2. 2016 10 / 14 Poznámka (Zobecnění pro n bodů) Je-li dáno n bodů B1 = [x1, y1],B2 = [x2, y2], . . . ,Bn = [xn, yn], pak regresní přímka má rovnici y = ax + b, kde a = n ( n∑ i=1 xiyi ) − ( n∑ i=1 xi )( n∑ i=1 yi ) n ( n∑ i=1 x2i ) − ( n∑ i=1 xi )2 a b = ( n∑ i=1 yi )( n∑ i=1 x2i ) − ( n∑ i=1 xi )( n∑ i=1 xiyi ) n ( n∑ i=
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