What is your predicted average population growth rate from this method, in terms of lambda AND % per year? Does that predict an increasing or decreasing population, on average?  Year (t) Nests at time t Nests at t + 1 N(t+1)/N(t) 1983 746 780 1.046 1984 780 702 0.900 1985 702 744 1.060 1986 744 729 0.980 1987 729 843 1.156 1988 843 905 1.074 1989 905 992 1.096 1990 992 1180 1.190 1991 1180 1275 1.081 1992 1275 1241 0.973 1993 1241 1566 1.262 1994 1566 1930 1.232 1995 1930 1915 0.992 1996 1915 2219 1.159 1997 2219 3482 1.569 1998 3482 3365 0.966 1999 3365 5834 1.734 2000 5834 4927 0.845 2001 4927 5525 1.121 2002 5525 7601 1.376 2003 7601 6446 0.848 2004 6446 9258 1.436 2005 9258 10899 1.177 2006 10899         average 1.142

How do you calculate an exponential smoothing model using alpha = 0.5 and 0.8. What is the prediction for 7/1/2021 for each technique?         Forecasts   Date Day of Week Rooms Sold MA 2 MA 4 ES (0.8) ES (0.5)   6/1/2021 Tuesday 123           6/2/2021 Wednesday 109           6/3/2021 Thursday 140 116.0         6/4/2021 Friday 199 124.5         6/5/2021 Saturday 179 169.5 142.8       6/6/2021 Sunday 140 189.0 156.8       6/7/2021 Monday 117 159.5 164.5       6/8/2021 Tuesday 132 128.5 158.8       6/9/2021 Wednesday 108 124.5 142.0       6/10/2021 Thursday 151 120.0 124.3       6/11/2021 Friday 182 129.5 127.0       6/12/2021 Saturday 168 166.5 143.3       6/13/2021 Sunday 161 175.0 152.3       6/14/2021 Monday 119 164.5 165.5       6/15/2021 Tuesday 133 140.0 157.5       6/16/2021 Wednesday 139 126.0 145.3       6/17/2021 Thursday 146 136.0 138.0       6/18/2021 Friday 168 142.5 134.3       6/19/2021 Saturday 188 157.0 146.5…

The logistic model P(t) = 96.0235 1+0.0455-0.1864t represents the percentage of households that do not own a personal computer t years since 1983. Complete parts (a)-(d). (a) Evaluate and interpret P(0). Evaluate P(0). P(0) = 91.8 % (Round to one decimal place as needed.) Which sentence below best describes P(0)? O A. P(0) is the year all households had a personal computer. O B. O C. O D. P(0) is the year no households had a personal computer. P(0) is the percentage of households with a personal computer in 1983. P(0) is the percentage of households without a personal computer in 1983. -C