{"id":27029,"date":"2025-02-21T08:56:54","date_gmt":"2025-02-21T08:56:54","guid":{"rendered":"https:\/\/rbs.lv\/?page_id=27029"},"modified":"2026-05-11T13:04:39","modified_gmt":"2026-05-11T13:04:39","slug":"12-klases-matematikas-eksamena-sagatavosana-v2-0","status":"publish","type":"page","link":"https:\/\/rbs.lv\/lv\/preuniversity\/12-klases-matematikas-eksamena-sagatavosana-v2-0\/","title":{"rendered":"12. klases matem\u0101tikas eks\u0101mena sagatavo\u0161ana v2.0"},"content":{"rendered":"

Pirmsuniversit\u0101tes<\/span>
\nKursi un pied\u0101v\u0101jumi<\/p><\/h1><\/div><\/div><\/div>

Riga Business School pied\u0101v\u0101 da\u017e\u0101dus Pre-University kursus, kuru m\u0113r\u0137is ir sniegt skol\u0113niem svar\u012bg\u0101k\u0101s zin\u0101\u0161anas un prasmes, kas nepiecie\u0161amas, lai vi\u0146i sp\u0113tu veiksm\u012bgi nok\u0101rtot gala eks\u0101menus un p\u0101rliecino\u0161i uzs\u0101kt universit\u0101tes gaitas. Pievienojieties mums jau \u0161odien, lai piln\u012bb\u0101 izmantotu savu potenci\u0101lu! Pievienojieties mums jau \u0161odien, lai piln\u012bb\u0101 izmantotu savu potenci\u0101lu!<\/p>\n<\/div>

PIETEIKTIES<\/span><\/a><\/div><\/div><\/div><\/div><\/div>

Re\u0123istr\u0113\u0161an\u0101s ir atv\u0113rta<\/p>\n<\/div><\/div><\/div>

Att\u0101lin\u0101ti<\/span><\/p>\n<\/div><\/div><\/div>

Latvie\u0161u valod\u0101<\/span><\/p>\n<\/div><\/div><\/div>

EUR: <\/i>0<\/p>\n<\/div><\/div><\/div><\/div><\/div><\/div>

<\/div><\/div>

Sagatavo\u0161an\u0101s 11. un 12.klases matem\u0101tikas eks\u0101menam<\/strong><\/h3>\n<\/div>

\u0160is kurss ir paredz\u0113ts skol\u0113niem ar apmierino\u0161\u0101m metem\u0101tikas zin\u0101\u0161an\u0101m, kuri tiecas sasniegt augst\u0101kus rezult\u0101tus eks\u0101men\u0101. <\/span><\/p>\n

T\u0101 viet\u0101, lai p\u0101rskat\u012btu visu m\u0101c\u012bbu programmu, kurss m\u0101ca efekt\u012bvas probl\u0113mu risin\u0101\u0161anas prasmes. <\/span><\/p>\n

Tu iepaz\u012bsi eks\u0101mena strukt\u016bru un uzdevumu veidus un iem\u0101c\u012bsies specifiskas strat\u0113\u0123ijas katrai sada\u013cai. Ej uz eks\u0101menu ar p\u0101rliec\u012bbu!<\/span><\/p>\n

\u201cDaudzi skol\u0113ni var\u0113tu lab\u0101k nok\u0101rtot matem\u0101tikas eks\u0101menu, ja vi\u0146iem ir pietiekamas zin\u0101\u0161anas, ta\u010du vi\u0146i var justies apjuku\u0161i situ\u0101cij\u0101 vai jaut\u0101juma formul\u0113jum\u0101 un apmald\u012bties. Jaunaj\u0101 m\u0101c\u012bbu programm\u0101 uzsvars tiek likts ne tikai uz priek\u0161meta zin\u0101\u0161an\u0101m, bet ar\u012b uz izpratni un da\u017e\u0101d\u0101m cit\u0101m prasm\u0113m. Izpratne par da\u017e\u0101diem eks\u0101menu jaut\u0101jumu veidiem un sp\u0113ja tos at\u0161\u0137irt ir noder\u012bga, lai izv\u0113l\u0113tos lab\u0101ko strat\u0113\u0123iju lab\u0101kajiem rezult\u0101tiem – un, protams, lai mazin\u0101tu trauksmi,\u201d<\/span> Krist\u012bne \u0160ev\u010denko, kursa skolot\u0101ja.<\/b><\/p>\n<\/div>

<\/span><\/div>

Krist\u012bne Sev\u010denko<\/strong><\/p>\n<\/div><\/div><\/div>

Krist\u012bne ir pieredz\u0113jusi un daudzpus\u012bga matem\u0101tikas skolot\u0101ja un eksamin\u0113t\u0101ja ar 25 gadu pieredzi Latvijas valsts matem\u0101tikas eks\u0101mena v\u0113rt\u0113\u0161an\u0101. Savu karjeru s\u0101kusi k\u0101 s\u0101kumskolas un vidusskolas skolot\u0101ja, 30 gadus str\u0101d\u0101jusi R\u012bgas Valsts 1. \u0123imn\u0101zij\u0101, pasniedzot padzi\u013cin\u0101tos matem\u0101tikas kursus, tostarp matem\u0101tikas un zin\u0101\u0161anu teorijas starptautisk\u0101s bakalaure\u0101tu programmas, piedal\u012bjusies visu l\u012bme\u0146u Latvijas matem\u0101tikas olimpi\u0101\u017eu v\u0113rt\u0113\u0161an\u0101. Krist\u012bne jau 7 gadus str\u0101d\u0101 R\u012bgas Biznesa skol\u0101. Vi\u0146a str\u0101d\u0101 ar\u012b R\u012bgas Tehniskaj\u0101 universit\u0101t\u0113, pasniedzot matem\u0101tiku \u0101rvalstu studentiem, un turpina str\u0101d\u0101t k\u0101 valsts eks\u0101mena matem\u0101tik\u0101 eksperte. <\/span><\/p>\n<\/div><\/div><\/div><\/div>

Grafiks<\/b><\/h4>\n<\/div>\n
\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n
Class<\/b><\/td>\nTopic<\/b><\/td>\n<\/tr>\n
1.<\/strong><\/td>\n\n

Ievads.<\/p>\n

Valsts eks\u0101mena matem\u0101tik\u0101 (CE) galven\u0101s iez\u012bmes.<\/p>\n

K\u0101 uzs\u0101kt gatavo\u0161anos?<\/p>\n

Uzdevumu paraugi, to anal\u012bze.<\/p>\n<\/td>\n<\/tr>\n

2.<\/strong><\/td>\n\n

CE pamatda\u013cas.<\/p>\n

Uzdevumu paraugi, to anal\u012bze (turpin\u0101jums)<\/p>\n<\/td>\n<\/tr>\n

3.<\/strong><\/td>\n\n

Zin\u0101\u0161anas, izpratne, pamatprasmes un algoritmi. Jaut\u0101jumu veidi un strat\u0113\u0123isk\u0101 pieeja.<\/p>\n

Jaut\u0101jumu veidi un strat\u0113\u0123isk\u0101 pieeja.<\/p>\n

Kombinatorika, varb\u016bt\u012bbas, statistika.<\/p>\n<\/td>\n<\/tr>\n

4.<\/strong><\/td>\nAlgebra: Da\u013cas, racion\u0101las izteiksmes.<\/td>\n<\/tr>\n
5.<\/strong><\/td>\nAlgebra: Saknes, pak\u0101pes, \u0123eometrisk\u0101 progresija, eksponentfunkcija, logaritmi.<\/td>\n<\/tr>\n
6.<\/strong><\/td>\nAnal\u012btisk\u0101 \u0123eometrija: vektori, l\u012bniju vien\u0101dojumi plakn\u0113.<\/td>\n<\/tr>\n
7.<\/strong><\/td>\nTrigonometrisk\u0101s funkcijas, izteiksmes, pamatvien\u0101dojumi.<\/td>\n<\/tr>\n
8.<\/strong><\/td>\n\u0122eometrija plakn\u0113 un telp\u0101.<\/td>\n<\/tr>\n
9.<\/strong><\/td>\n\n

Kombin\u0113t\u0101s prasmes. Kas ir matem\u0101tiskie mode\u013ci?<\/p>\n

Matem\u0101tisku mode\u013cu izveide, anal\u012bze, raksturo\u0161ana<\/p>\n<\/td>\n<\/tr>\n

10.<\/strong><\/td>\n\n

Kombin\u0113t\u0101s prasmes jaun\u0101ss situ\u0101cij\u0101s.<\/p>\n

Likumsakar\u012bbu saskat\u012b\u0161ana.<\/p>\n<\/td>\n<\/tr>\n

11.<\/strong><\/td>\n\n

Pier\u0101d\u012b\u0161anas prasmes.<\/p>\n

Svar\u012bg\u0101kie pier\u0101d\u012bjumi \u0123eometrij\u0101.<\/p>\n<\/td>\n<\/tr>\n

12.<\/strong><\/td>\nMatem\u0101tisku mode\u013cu lietojums situ\u0101cij\u0101s ar praktisku vai citu jomu kontekstu.<\/td>\n<\/tr>\n
13.<\/strong><\/td>\n\n

Eks\u0101mena izm\u0113\u0123in\u0101jums: p\u0101rbaudi savas strat\u0113\u0123ijas!<\/p>\n

Papildt\u0113ma Matem\u0101tika II skol\u0113niem: atvasin\u0101jums, t\u0101 pielietojumi.<\/p>\n<\/td>\n<\/tr>\n

14.<\/strong><\/td>\n\n

Izm\u0113\u0123in\u0101juma eks\u0101mena anal\u012bze.<\/p>\n

Jaut\u0101jumi un atbildes.<\/p>\n

Papildt\u0113ma Matem\u0101tika II skol\u0113niem: integr\u0113\u0161ana, t\u0101s lietojumi.<\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n

Uz\u0146em\u0161anas noteikumi<\/h4>\n

Iepriek\u0161\u0113j\u0101 semestra ang\u013cu valodas atz\u012bme vismaz 6.<\/p>\n

Kursa noteikumi<\/h4>\n