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We can also project the population for other generations, using iterations: | We can also project the population for other generations, using iterations: | ||
- | * $N_{t+2} = 105 \times 1,05 = 110,25$ | + | $$N_{t+2} = 105 \times 1,05 = 110,25$$ |
- | * $N_{t+3} = 110,25 \times 1,05 = 115,7625$ | + | $$N_{t+3} = 110,25 \times 1,05 = 115,7625$$ |
continuing and taking the population size at zero time ($N_0$): | continuing and taking the population size at zero time ($N_0$): | ||
- | * $N_{t+4}= N_0 \times \lambda \times \lambda \times \lambda \times \lambda$ | + | $$N_{t+4}= N_0 \times \lambda \times \lambda \times \lambda \times \lambda$$ |
- | * $N_{t+4}= N_0 \lambda^4 $ | + | $$N_{t+4}= N_0 \lambda^4 $$ |
Generalizing: | Generalizing: |