Computing Skills Assignment Help
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P1.1 A1. Solve the following linear and quadratic equations:
(i) 2(3 – 5x) = 15  (ii) x2 + x 20 = 0 
P1.1 A2. Solve the following sets of simultaneous equations by (a) algebraic method (b) graphical method.
(i) y=2x; y=2x+1 (ii) y = 5x + 1; y =−5x + 1  (iii) −6y = 3x − 4; 2y = x + 5 
P1.2 A3. Find the volume of the following shapes to three significant figures by showing your work step by step:
(i) a cube with a length of one side 27 metres (ii) a sphere with radius 20 inches
P1.2 A4.Using Pythagoras’ theorem, proof that triangle ?ABC (9:12:15) is a rightangled triangle
(i) Calculate sine, cosine and tangent for each angles of ?ABC. (ii) Using an appropriate Excel function, demonstrate on a spreadsheet that ?ABC is a rightangled triangle.
P1.3 A5. Two robots, Alice and Bob are pulling a box as shown on the figure
i. Calculate vector c = a+b.
ii. Calculate magnitude of vector c.
iii. Write a Pseudocode for calculating magnitude of vector c.
P2.1 B1. A certain British company has three departments. Following sets are showing departments, surnames and annual salaries of employees of this company:
A={ Martin, Marriott, Boast, Preston, Kans}
B= {24k, 25k, 26k, 27k, 30k}
C= {Production, Sales, Finance}
Mr Martin and Mrs Marriott are working at production department, Mrs Boast and Mrs Preston working at sales department and Mr Kans works at Finance department.
a. Find the Cartesian product of set A and set B. (R=A×B)
b. Find the Natural join of R and C. ( RC)
c. Fill in the below table by using provided information:
(Note: explain your work step by step)
Employee name  Salary  Department 






P2.1 B2. A small ICT firm, has three branches in
1. Redbridge,
2. Enfield and
3. Barnet.
Five technicians with following details are working at this company;
Ali (Location: Barnet, age: 25, salary: £21,000), Steve (Location: Redbridge, age: 45, salary: 23,000), Mike (Location: Enfield, age: 50, salary: 19,000), Linda (Location: Barnet, age: 55 , salary: 24,000 ), Carol (Location: Redbridge, age: 43, salary: 27,000),
1. (Age<46) AND (Salary> £ 23,000)
2. (Age> 26 ) OR (Salary < £24,000)
3. (Age< 53) AND (Salary>29) OR (Location=1)
4. (Age> 25) XOR (Salary>30) OR (Location=2) Explain how you took the above steps.
P2.2 B3. Create a magic square by identifying values of p, q, r, s, t, u, x, y, z in matrix A.
A =
[Show your work step by step]
B4. Show that if
P = 1 2
3 4
Q = −2 1
1.5 −0.5
Then P is the inverse of Q.
P3.1 C1. Suppose that two sets are A and B, defined by
A = { g, e, r, m, a, n, i }
B = { p, o, l, a, n, d }
Identify the following statements as true or false:
(i)  a ∈ A, 
(ii)  b ∈ B, 
(iii)  d ∉ B, 
(iv)  u ∉ A, 
(v)  a ∈ A?B, 
(vi)  A = B, 
(vii)  { i, r, a, n} ⊂ A, 
(viii)  A?B = 8, 
P3.1 C2. Suppose we have a universal set
{1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24,25,26,27} and consider two sets P and O defined as follows:
P = “all multiples of 3”
O = “the first ten even numbers”
Represent all of the elements in a Venn diagram and identify the elements in P?O, P?O and PΔO.
P3.1 C3. For all of the following sets defined in set−theoretic notation, list out all of the elements:
S1 = {x: x= 2n, where 1 ≤ n≤ 6}
S2 = {x: x= 3n2, where 1 ≤ n≤ 5}
S3 = {y: y= 5n3, where 1 ≤ n≤ 4}
S4 = {x: x= √n, where 3 < n < 5}
P3.2 C4. For the circuit shown below, construct a truth table for each intermediate function. Hence, find the output function X.
P3.2 C5. Suppose that a salesman has 4 differentlylocated customers.
P4.1 D1. A research in 157 households found that the number of children per household is
P4.1 D2. A company has ten sales territories with approximately the same number of sales people working in each territory. Last month the sales orders achieved were as follows:
Area  A  B  C  D  E  F  G  H  I  J 
Sales  150  130  140  150  140  300  110  120  140  120 
For these sales calculate the following:
Show all the steps you took to complete your answer.
P4.1 D3. Identify a topic in one of the following areas and conduct a research on its application in software development.
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