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A cake retailer increases the price of its cakes from £2.00 to £2.60 per cake and the quantity demanded decreases from 60 cakes per day to 45 cakes per day.

The price elasticity of demand for the retailer’s cake is:

A​-0.25

B​-0.3

C​-0.83

D​-1.2


Q1.

Draw a diagram showing the effects of an increase in the price of bus journeys on the equilibrium market price and output in the weekly market for e-scooters in the UK. 


Q2.

Referring to your diagram for Q1, fully explain what happens to the equilibrium market price and output of e-scooters.

 

Q3.

Draw a diagram showing the effects of a decrease in the wage rate of bricklayers on the equilibrium market price and output in the annual market for new houses in France.

 

Q4.

Referring to your diagram for Q3, fully explain what happens to the equilibrium market price and output of new houses.


Q1. The following diagrams represent cells from a diploid organism with (2n=4) undergoing different stages of a division designated as (I,II, III,IV): 

a.      for each of the divisions, describe and conclude the type of division and its specific stage. (1.5 Marks each)



Which gas law explains why lungs expand as they fill with air? Prove your answer in 5 sentences.





Both organisations and individuals need to be understood as systems because each ______



a.transforms a certain input to acertain output.



b.needs the other to generate an income.



c.performs activities for profit.



d.is dependent on the other.

After reading the following article https://www.nytimes.com/2019/03/30/technology/mark-zuckerberg-facebook-regulation-explained.html what are three arguments presented in the article supporting the regulation of social media? Be specific and thorough. What would be a strong argument against one of those arguments (you pick which one)?


If N1 = 10 and N2 =9 are the sizes where 9 and 10 are the mean of the data respectively then find the 10th number.


How push and pull factors can affect the purchasing process

You are given an array of N non-negative integers: A1A2, ..., AN. An alternating subsequence is a subsequence in which the indices of any two consecutive elements differ by exactly two in the original array. That is, if Ai1Ai2, ..., Aik is some subsequence, then for it to be an alternating subsequence, (i2 - i1 = 2), (i3 - i2 = 2), and so on should all hold true. Among all alternating subsequences, find the one which has maximum sum of elements, and output that sum.


Find a particular solution of the differential equation: ((2y-x))/((y+2x) ) ⅆy/ⅆx=1 given that y=3 when x=2


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