This lesson contains 10 slides, with interactive quiz and text slides.
Lesson duration is: 1 min
Items in this lesson
Aardrijkskunde les
Door: Danique, Elisa, Hélène, Wende
Slide 1 - Slide
Leerdoel
je kunt beargumenteren dat het voedselvraagstuk ook een maatschappelijk (verdelings) probleem is.
Vergelijk hiervoor gebieden met vergelijkbare
natuurlijke mogelijkheden, maar een verschil in voedselzekerheid.
Slide 2 - Slide
'je hebt geen honger, je hebt trek'
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" alt="Voedselzekerheid in Nederland: robuust met rafelranden - WUR"/>
Slide 3 - Slide
Voedselzekerheid
Voldoende voedsel
Goede kwaliteit
Armoede
Conflict
Periodieke natuurrampen
Lagen
Slide 4 - Slide
Welke van deze gebieden heeft een laag voedselzekerheid
A
Afrika, en VS
B
Europa en VS
C
Afrika en Zuid-Azië
D
Noord en Zuid- Azië
Slide 5 - Quiz
Slide 6 - Slide
Sociaal-economische stratificatie
lage/klasse
grondbezit
inkomen
voedselzekerheid onvoldoende
Slide 7 - Slide
tijd voor
Kahoot!!
Slide 8 - Slide
Leerdoel herhalen
je kunt beargumenteren dat het voedselvraagstuk ook een maatschappelijk (verdelings) probleem is.
Vergelijk hiervoor gebieden met vergelijkbare
natuurlijke mogelijkheden, maar een verschil in voedselzekerheid.