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compare and contrast two theoretical approaches to social problems to poverty as a social problem.


The population in country C decreases due to low birth rate. At tge same time the there is an increase the cost of fertilizers which is used to grow vegetable .explain how the market of vegetables will be affected by this changes. Clearly indicate how the equilibrium price and equilibrium quantity will be affected by these changes .make use of a combination of diagrams and verbal explanations to your answer (10) marks


suppose tasty treat wants to introduce two new items in its menu: milkshake and smoothie. The cost to make a single serving of milkshake and smoothie is $60 and $50 respectively. They wants to minimize their cost. Everyday, at least 25 watts of electricity should be used in the kitchen. To make one serving of milkshake and smoothie, 1 watt and 2 watts of electricity is required, respectively. 3 minutes and 2 minutes are required each day to produce a serving of the items using at least 48 minutes by the workers.


Solve the differential equation 


dy/dx=x/16y

.

a) Find the implicit solution


b) Find the equation of the solution through the point (x,y)=(4,1) Your equation must describe a single curve of y=f(x) with the domain of f as large as possible. 


c) Find the equation of the solution through the point (x,y)=(0,−2) Your answer should be of the form y=f(x)



The weight (in kgs) of the children of age group of 8 years to 10 years is normally distributed with mean as 30 kgs and Sd as 5 kgs. Find the probabilities that the weight (1) lies in between 26 kgs and 40 kgs (i) is more than 45 kgs.

1.) The height from the ground to point A is 10m, from ground to point B is 6m, and from ground to point E is 1m. If the ball weights 100 N. What is the change in energy of the ball from point x to point y?


a. 10,000 J

b. 100 J

c. 0 J

d. 1000 J


2.) The height from the ground to point A is 10m, from ground to point B is 6m, and from ground to point E is 1m. If the ball weights 100 N, and its speed doubles as it reaches point C, what is its speed at point C?


a. 0 m/s

b. 8.94 m/s

c. 4.47 m/s

d. 34.64 m/s




Find the equation of the solution to dy/dx = x^(5) * y through the point (x;y)=(1;2)



The purpose of this problem is to write some small functions and practice passing things around amoung functions.

1) The main function shall ask the user to enter three numbers and read the three numbers.

2) Write a function named findSum that takes three numbers as arguments and returns their sum. The main function shall call this function.

3) Write a function named findAverage that takes the sum and the number of numbers and returns the average. The main function shall call this function.

4) Write a function named findSmallest that takes the three numbers and returns the smallest value. The main function shall call this function.

5) The main function shall print the results in the following format, with two decimal positions and the decimal points aligned:

Results:
First  number   17.23
Second number    3.98
Third  number   22.32
Total           43.53
Average         14.51
Smallest         3.98
  

Test the program twice with the following two sets of numbers:

37.144  2.4144  19
 4.23   5.78     6.21
  

Write two functions:

A function named sum which takes two integer values as arguments, and returns their sum.

A main function which asks the user for two integer values, passes the two values to the sum function, then prints the two values and their sum.

The main function then again asks the user for two integer values, passes the two values to the sum function, then prints the two values and their sum.

Test it once, with the values 3 and 4, and then 5 and 49.


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