Use the following information to answer the next question. The sunrise time for a particular Alberta city can be modelled by the sinuscidal regression function S=1.51sin(0.0172d+1.51)+7.00 where S is the sunrise time in hours after midnight, and d is the number of days since the beginning of the year (January I=1 January 2=2 etc.) 24. According to the sinusoidal regression function, determine the sunrise time on August 15 (day 227) to the nearest hundredth of an hour, after midnight.square Ewan needs 10000 in 5 years for a trip. How much does he need to invest now if the bank offers 4.2% interest compounded quarterly?)) Is s=40 a solution to this equation? (s)/(4)=10 yes noSimplify. Assume all variables are positive. (y^frac (1)/(3))(y^(2)/(3)) Write your answer in the form A or (A)/(B') where A and B are constants or variable expressions that have no variables in common. All exponents in your answer should be positive. square(15x^4y^2z)/(20x^3)y A (3xz)/(4x) B (3z)/(4) C (3xyz)/(4) DPREV 177178179180181182183184185 NEXT
