Question 3. (4 marks) Construct a model equation for daily temperature variations over a period of one day, T(t), with t measured in hours starting at midnight (where t = 0) using
a single period of a sinusoidal wave that satisfies both of the following conditions:
(a) At 3am (t = 3), there is a minimum temperature of 5° C.
(b) At 3pm, there is a maximum temperature of 27° C.

How do you create a data set with 8 points in it that has a mean of approximately 10 and a standard deviation of approximately 1?

Me complete this proof! prove that a quadrilateral is a square. me with the steps for this proof.

Question 3 (essay worth 10 points) (03.06 mc) part a: max rented a motorbike at $465 for 5 days. if he rents the same motorbike for a week, he has to pay a total rent of $625. write an equation in the standard form to represent the total rent (y) that max has to pay for renting the motorbike for x days. (4 points) part b: write the equation obtained in part a using function notation. (2 points) part c: describe the steps to graph the equation obtained above on the coordinate axes. mention the labels on the axes and the intervals. (4 points)