Parâmetros Exponencial - Praticar I

Praticar 1
[justify]Considere a função [math]y=a\times b^x[/math] representada graficamente na figura[/justify][img]data:image/png;base64,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[/img][br]Relativamente à função representada é possível afirmar que:
Praticar 2
[justify]Considere a função [math]y=a\times b^x[/math] representada graficamente na figura[/justify][img]data:image/png;base64,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[/img][br]Relativamente à função representada é possível afirmar que:
Praticar 3
[justify]Considere a função [math]y=a\times b^x[/math] representada graficamente na figura[/justify][img]data:image/png;base64,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[/img][br]Relativamente à função representada é possível afirmar que:
Schließen

Information: Parâmetros Exponencial - Praticar I