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Cvičenie s predpisom funkcie

Created by

Mario
Mario
Slovakia

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Lineárna funkcia: predpisOnline version

Cvičenie s predpisom funkcie

by Mario
1

má , ktorý definuje vz ? ah medzi nezávislou premennou a závislou premennou . Tento vz ? ah je vyjadrený rovnicou , kde a je priamky a b je ? ník osi y .
Ak , funkcia je rastúca ,
Ak , funkcia je klesajúca ,
Ak , funkcia je kon ? tatná .
Grafom lineárnej funkcie je aj oborom hodnôt sú .
Funkcia y = , je ? peciálnym prípadom lineárnej funkcie . Nazývame ju ? .

2

Na zostrojenie grafu lineárnej funkcie .
Priese ? ník s osou y má súradnice ( ) .
Ako rýchlo funkcia rastie alebo klesá ( sklon priamky ) ur ? uje .
Bod , v ktorom graf pretína os y , ur ? uje .
Graf priamej úmernosti v ? dy prechádza bodom ( )
Funkcia má smernicu 4 a priese ? ník 3

3

sú základom algebraických úloh . V nich sa objavujú jednorozmerné aj viacnásobné , ktoré sa v rovnici vyskytujú iba vo výrazoch s prvou mocninou . ur ? ujú , ako rýchlo sa mno ? iny menia , a ? tanta stanovuje posun rovnice . Cie ? om je nájs ? ? enie , ktoré vyplní premennú tak , aby platila rovnos ? . Napríklad + 3 = 7 má x ako rie ? enie , preto ? e 2x = 4 , a x = 2 . Pozor na postupy a kontrolu výsledku .

 
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