On the previous question, in this context, what does that "+C" refer to? O Can't be determine from the given information

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On the previous question, in this context, what does that "+C" refer to? O Can't be determine from the given information O The life expectancy for women in the US in 1970 O The average age of women in the US in year 1970+t The number of women in the US in 1970 O The number of women in the US in year 1970+t O The average age of women in the US in 1970 O The life expectancy for women in the US in year 1970+t
Select which of the following statements are always true. If a function is concave down on an interval, then its antiderivatives are all negative on that interval. If a function is decreasing on an interval, then its antiderivatives are all negative on that interval. If a function is positive on an interval, then its antiderivatives are all increasing on that interval. If a function is positive on an interval, then its antiderivatives are all concave up on that interval. If a function is increasing on an interval, then its antiderivatives are all positive on that interval. If a function is increasing on an interval, then its antiderivatives are all concave up on that interval. If a function is concave up on an interval, then its antiderivatives are all positive on that interval. If a function is concave down on an interval, then its antiderivatives are all decreasing on that interval. □ If a function is negative on an interval, then its antiderivatives are all decreasing on that interval. If a function is negative on an interval, then its antiderivatives are all concave down on that interval. If a function is concave up on an interval, then its antiderivatives are all increasing on that interval. □ If a function is decreasing on an interval, then its antiderivatives are all concave down on that interval.
[ f(t) dt = 0.0012³0.044t² +0.36x + C 0.0008t 0.022+ C - O 0.0012³ -0.044t2 +0.36t+ C 0.0004 +30.011t² +0.36x + C 3 0.0004 +3-0.011t² +0.36t + C 3
The following scenario is for the following questions in this quiz: Life expectancies in the US are always rising. The rate of change (measured at the end of each year) of life expectancies for women in the US between 1970 and 2010 can be modeled by f(t) = 0.0004t² -0.022t+0.36 years per year. where t is the number of years since 1970.