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Crash Course Ancient Greece
Manolla diphiri tsa Greece wa Bogologolo mme o oketse bokgoni jwa gago jwa dielektroniki ka Thuto e Potlakileng ya Greece wa Bogologolo. Ithute ka Theorem ya Pythagorean le Melaometheo ya ga Archimedes, mme o lemoge seabe sa yone se se boteng mo dielektroniking tsa segompieno. Sekaseka boitlhamedi jwa Segerika jaaka Mothekeniki wa Antikythera mme o ithute gore mekgwa ya filosofi ya go rarabolola mathata e ka tokafatsa bokgoni jwa gago jwa go tlhama disekete jang. Thuto e e khutshwane, e e maêmô a a kwa godimo e, e diretswe batho ba ba tshwaregileng ba ba batlang kitso e e mosola le bokgoni jo bo gaisang mo lephateng la dielektroniki.
- Itseng Theorem ya Pythagorean go tokafatsa tlhamego ya disekete.
- Dirisa melaometheo ya ga Archimedes mo ditharabololong tsa boenjenere jwa segompieno.
- Dirisa geometri ya Segerika mo tirisong e e mosola ya dielektroniki.
- Kopanya mekgwa ya filosofi go rarabolola mathata ka boitlhamedi.
- Tokafatsa puisano ka dipego tsa botegeniki tse di phepafetseng, tse di khutshwane.

from 4 to 360h flexible workload
certificate recognized by MEC
What will I learn?
Manolla diphiri tsa Greece wa Bogologolo mme o oketse bokgoni jwa gago jwa dielektroniki ka Thuto e Potlakileng ya Greece wa Bogologolo. Ithute ka Theorem ya Pythagorean le Melaometheo ya ga Archimedes, mme o lemoge seabe sa yone se se boteng mo dielektroniking tsa segompieno. Sekaseka boitlhamedi jwa Segerika jaaka Mothekeniki wa Antikythera mme o ithute gore mekgwa ya filosofi ya go rarabolola mathata e ka tokafatsa bokgoni jwa gago jwa go tlhama disekete jang. Thuto e e khutshwane, e e maêmô a a kwa godimo e, e diretswe batho ba ba tshwaregileng ba ba batlang kitso e e mosola le bokgoni jo bo gaisang mo lephateng la dielektroniki.
Elevify advantages
Develop skills
- Itseng Theorem ya Pythagorean go tokafatsa tlhamego ya disekete.
- Dirisa melaometheo ya ga Archimedes mo ditharabololong tsa boenjenere jwa segompieno.
- Dirisa geometri ya Segerika mo tirisong e e mosola ya dielektroniki.
- Kopanya mekgwa ya filosofi go rarabolola mathata ka boitlhamedi.
- Tokafatsa puisano ka dipego tsa botegeniki tse di phepafetseng, tse di khutshwane.
Suggested summary
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