The model function linking the price €p of a hand-painted plate
to the quantity sold each day
at that price. Q, is given by the
model function
Q(p) = 175 - 3.5p.
The cost of producing one plate is
€5 and the company has a fixed
cost of €875 per day in producing
these plates.
a Find the modelling function
for the money made by the
company when the plates are
sold at €p.
b Find the modelling function
for the costs of the company.
c Hence find the modelling
function for the profit of the
company, and use it to find
Lemaximum daily profit.​

Cass decided to sell game programs for the hockey game. the printing cost was over 20 cents per program with a selling price of 50 cents each. cass sold all but 50 of the programs, and made a profit of $65. how many programs were printed? letting p represent the number of programs printed, set up an equation that describes this situation. then solve your equation for p.

Equation for the calculation double 2 and then add 5

Arecent study focused on the number of times men and women who live alone buy take-out dinner in a month. assume that the distributions follow the normal probability distribution and the population standard deviations are equal. the information is summarized below. statistic men women sample mean 24.85 21.33 sample standard deviation 5.54 4.93 sample size 34 36 at the 0.01 significance level, is there a difference in the mean number of times men and women order take-out dinners in a month? state the decision rule for 0.01 significance level: h0: μmen= μwomen h1: μmen ≠ μwomen. (negative amounts should be indicated by a minus sign. round your answers to 3 decimal places.) compute the value of the test statistic. (round your answer to 3 decimal places.) what is your decision regarding the null hypothesis? what is the p-value? (round your answer to 3 decimal places.)