Решение тригонометриче�ких неравен�тв
Ñòàâðîïîëüñêèé Ãîñóäàðñòâåííûé Óíèâåðñèòåò
ÐÅÔÅÐÀÒ
ïî òåìå:
ÃÅÎÌÅÒÐÈ×ÅÑÊÀß
ÏÐÎÃÐÅÑÑÈß
ðàáîòó
âûïîëíèë:
ñòóäåíò
Ñòàâðîïîëüñêîãî
Ãîñóäàðñòâåííîãî Óíèâåðñèòåòà
IV êóðñà,
Ôèç-Ìàò Ôàêóëüòåòà,
îòäåëåíèÿ
ÌÈÈÒ, ãð. ”Á”
Íåáîòîâ Âèòàëèé
Äìèòðèåâè÷
Ñòàâðîïîëü 1997 ã.
ÑÎÄÅÐÆÀÍÈÅ :
Ñòð.
1. Êðàòêèé îáçîð ðàçâèòèÿ ïîíÿòèÿ
÷èñëà.......................................................3
2. Îïðåäåëåíèå
ôóíêöèè.................................................................
.................4
3. Îáùåå îïðåäåëåíèå ôóíêöèè â XIX
â.........................................................5
4. Äàëüíåéøåå ðàçâèòèå ïîíÿòèÿ
ôóíêöèè......................................................7
5. Èçó÷åíèå ôóíêöèé â
øêîëå...................................................................
.....10
6. Èññëåäîâàíèå ôóíêöèé ñ ïîìîùüþ
ÝÂÌ..................................................15
7.
Çàêëþ÷åíèå..............................................................
....................................17
8. Ñïèñîê èñïîëüçîâàííîé
ëèòåðàòóðû..........................................................19
Ñïèñîê èñïîëüçîâàííîé ëèòåðàòóðû:
1. È. Ï. Íàòàíñîí, Òåîðèÿ ôóíêöèé âåùåñòâåííîé ïåðåìåííîé,
Ìîñêâà, Íàóêà, 1974 ã.
2. Â. Ñ. Êðàìîð, Ïîâòîðÿåì è ñèñòåìàòèçèðóåì øêîëüíûé êóðñ
àëãåáðû è íà÷àë àíàëèçà, Ìîñêâà, Ïðîñâåùåíèå, 1990 ã.
3. Ê. À. Ðûáíèêîâ, Âîçíèêíîâåíèå è ðàçâèòèå ìàòåìàòè÷åñêîé
íàóêè, Ìîñêâà, Ïðîñâåùåíèå, 1987 ã.
4. Í. È. Áîðèñîâ, Êàê îáó÷àòü ìàòåìàòèêå, Ìîñêâà, Ïðîñâåùåíèå,
1979 ã.
5. Ã. È. Ãëåéçåð, Èñòîðèÿ ìàòåìàòèêè â øêîëå, IX-X êëàññû,
Ìîñêâà, Ïðîñâåùåíèå, 1983 ã.
6. Ë. Ñ. Ïîíòðÿãèí, Ìàòåìàòè÷åñêèé àíàëèç äëÿ øêîëüíèêîâ,
Ìîñêâà, Íàóêà, 1983 ã.
7. Þ. Ñ. Áîãäàíîâ, Í. Â. Ïûæêîâà, Ë. Ï. ×åðåíêîâà, Íà÷àëà
àíàëèçà ôóíêöèé äâóõ ïåðåìåííûõ â íàãëÿäíîì èçëîæåíèè,
Ìèíñê, Âûøýéøàÿ øêîëà, 1987 ã.
8. Ñ.Ã. Êðåéí, Â. Í. Óøàêîâ, Ìàòåìàòè÷åñêèé àíàëèç ýëåìåíòàðíûõ
ôóíêöèé, Ìîñêâà, Íàóêà, 1966 ã.
9. Î. Ã. Îìåëüÿíîâñêèé, Äèàëåêòèêà â íàóêàõ î íåæèâîé ïðèðîäå,
Ìîñêâà, Ìûñëü, 1964 ã.