Kindly see question attached. Problem 2(a) The sales of a book publication are expected to grow according to the functionS= 300000(1-e-0.061), where t is the time, given in days.(1) Show using differentiation that the sales never attains an exact maximum value.(i) What is the limiting value approached by the sales function?(b) A poll commissioned by a politician estimates that t days after he makes a statementdenegrating women, the percentage of his constituency (those who support him at the time he75(t- 3t + 25)+ 3t + 25made the statement) that still supports him is given by S(t) = -The election is 10 days after he made the statement.(1) If the derivative S'(t) may be thought of as an approval rate, derivate the a functionfor his approval rate.(i) When was his support at its lowest level?(iii) What was his minimum support level?(iv) Was the approval rate positive or negative on the date of the election?(c) Lara offers 100 autograph bats. If each is priced at p dollars, it is that the demand curvedq dpfor the bast will be p = 250 -. If price elasticily is E(p) =When JE(p)| < 1, demand is inelastic and when JE(p)| > 1, demand is elastic.(1) Find the price elasticity of demand for Lara's bats.(ii) Is demand inelastic or elastic?

Name: Kindly see question attached. Problem 2(a) The sales of a book publica
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Description: Kindly see question attached. Problem 2(a) The sales of a book publication are expected to grow according to the functionS= 300000(1-e-0.061), where t is the time, given in days.(1) Show using differentiation that the sales never attains an exact max

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Advanced Math

(a) The sales of a book publication are expected to grow according to the function S= 300000(1- e-0.0st), where t is the time, given in days. (i) Show using differentiation that the sales never attains an exact maximum value. (ii) What is the limiting value approached by the sales function?