...(Safety and Health) for a particular job post with the help of supervisor and HR manager of any company. We have chosen Square Pharmaceutical Ltd and the job post on which we have prepared our report is Medical Promotion Officer. We visited Square Pharmaceuticals Limited. There we appointed with Mr. Younus Ali (Sr. Manager, HRD) and Mr. Tamim Ahsan( Territory officer in Dhaka region). They were very cordial and helpful to us share their experience and provide the required information as they can provide within the policy. We asked them different relevant questions and information to provide. 1.1. Profile of Square Pharmaceuticals Ltd. Corporate Headquarters | : SQUARE CENTRE 48, Mohakhali Commercial Area Dhaka 1212, Bangladesh | Factory | : Shalgaria, PabnaTown, Pabna | Established | :1958 | Constitution | : Public Ltd Company | Founder Chairman | : Mr. Samson H Chowdhury | Chairman | : Mr. Samuel S Chowdhury | Managing Director | : Mr. Tapan Chowdhury | Details of Business | : 1. Pharmaceuticals Products 2. Bulk Chemicals 3. AgroVet Products | Manufacturing Units | :1. Pharmaceuticals Division 2. Agro Vet Division 3. Chemical Division | 1.2. Human Resource Department of Square Pharmaceutical Ltd SQUARE, with its progressive business outlook, believes and practices corporate work culture with a classic blend of efficiency and equity. SQUARE believes in company growth by increasing efficiency level of employees and for that offering excellent environment and...
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...have to attempt only one lf the alternatives in all such questions. * Use of calculator is not permitted. * An additional 15 minutes time has been allotted to read this question paper only. SECTION – A 1. Any point on the line x + y = 0 is of form a. b. c. d. (,−) 2. The coefficient of y in the equation 3(2x – y) + x + 2y = 5 is b. 7 b. – 5 c. – 1 d. 1 3. If in a sphere, volume and surface area are numerically equal, then radius will be: c. 1 b. 3 c. 2 d. 4 4. The length of longest pole that can be put in a room of dimensions (10m x 10m x 5m) is d. 15m b. 16m c. 10m d. 12m 5. If in a quadrilateral, diagonals are equal, then it cannot be a : e. Square c. Rhombus f. Parallelogram d. Rectangle 6. The median of a triangle divide it into two g. Triangles of equal area c. Right triangles h. Equilateral triangles d. Isosceles triangles. 7. A fair die is thrown. The probability that a prime number will occur is i. b. c. d....
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...New York State Common Core 6 GRADE Mathematics Curriculum GRADE 6 • MODULE 5 Table of Contents1 Area, Surface Area, and Volume Problems Module Overview .................................................................................................................................................. 3 Topic A: Area of Triangles, Quadrilaterals, and Polygons (6.G.A.1) .................................................................... 13 Lesson 1: The Area of Parallelograms Through Rectangle Facts ............................................................ 15 Lesson 2: The Area of Right Triangles ..................................................................................................... 31 Lesson 3: The Area of Acute Triangles Using Height and Base ............................................................... 41 Lesson 4: The Area of All Triangles Using Height and Base .................................................................... 56 Lesson 5: The Area of Polygons Through Composition and Decomposition .......................................... 67 Lesson 6: Area in the Real World............................................................................................................ 87 Topic B: Polygons on the Coordinate Plane (6.G.A.3) ......................................................................................... 95 Lesson 7: Distance on the Coordinate Plane .................................................................
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...bills with a three-month maturity. (T-Bill) Consumer Price Index (CPI): a standard measure of consumer price inflation. Risk-free rate: the rate of return on a riskless investment. (debt that is virtually free of any default) Risk premium: the extra return on a risky asset over the risk-free rate; the reward for bearing risk. (excess return) Variance: a common measure of volatility. (squared difference between the actual returns and the average return—the bigger the number the more the actual returns tend to differ from the average return. Standard deviation: square root of the variance Pg. 19 Calculating the Historical Standard Deviation: 1. Calculate the average. 2. Find the difference between each given point and the average. 3. The difference is how much each term deviates from the average. Calculating the Historical Variance: 1. Repeat steps 1-3 2. Square each of the variances 3. Add all the squared terms 4. Divide the sum by the number of returns 1 less Normal Distribution: a symmetric, bell-shaped frequency distribution that is completely defined by its average and standard deviation. (bell curve) Geometric average return: the average compound return earned per year over a multiyear period. Answers the question: “What was your average compound return per year over a particular period?” Tells you what you actually earned per...
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...Personally, my favorite constellation is a tossup between Orion and Scorpius, however I must admit the myth behind the Orion constellation is incredibly interesting, allowing it to come first as my favorite constellation. Honestly, Scorpius is one of my favorites purely based on the fact that I myself am a Scorpio. I chose Orion as my favorite constellation because the history behind this constellation is so fascinating. This constellation was named after a great Greek hunter and bowman. The most prominent stars in this constellation are Alnilam, Mintaka and Alnitak. These three stars form Orion’s belt, as well as Bellatrix at his left shoulder and Betelgeuse at his right. As many would know, Bellatrix Lestrange nee Black was a notoriously dark witch who served side by side with Voldemort, the darkest wizard of this time and age. The Blacks were known to name their children after stars, and Bellatrix was no exception. According to Greek mythology, Orion was the son of Poseidon, gifted with the ability to walk on water. He was blinded at an early age and went to search for a cure, eventually finding one with the help of one of Hephaestus’ men and a sun god. After his sight was restored, he retired to the island of Delos and became a skilled archer. He was so talented he caught the eye of the goddess of hunt, Artemis. He soon became her favorite, and they would often go on hunts together, slaying monstrous beasts. He desired to marry the goddess, however Apollo disapproved as Artemis...
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...area in square feet of a house. Assume that the house has a maximum of four rooms, and that each room is rectangular. Program Description The purpose of this program is to calculate the usable area (square feet) of a four room house. Analysis To calculate the usable area in square feet in the house I would first need to identify the inputs and outputs. I know the house has a maximum of 4 rooms that are rectangular in shape, this is my input. Using the area formula (L x W) I can determine the square feet for each room. Adding the square feet for each room will provide the amount of usable area in square feet of the house and my output for this program. Test Plan Test Case # | Input | Expected Output | Results | 1 | Room 1: length = 16, width = 14Room 2 length = 13, width = 13Room 3: length = 10, width = 11 | 503 square feet | Pass | 2 | Room 1: length = 12, width = 16Room 2 length = 11, width = 14Room 3: length = 10, width = 11 | 456 square feet | Pass | 3 | Room 1: length = 12, width = 12Room 2 length = 12, width = 11Room 3: length = 11, width = 10 | 386 square feet | Pass | Pseudocode //This program will calculate the usable area in square feet of a four room house //Declare WidthRoom1, LengthRoom1 As Float // Declare WidthRoom2, LengthRoom2 As Float //Declare WidthRoom3, LengthRoom3 As Float //Declare WidthRoom4, LengthRoom4 As Float //Declare TotalHouseSquareFeet As Float Write “This program will help you calculate the usable area in square feet...
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...Short Answer Assignment 5.1 1. Conditionally executed is a single alternative decision structure. It provides only one alternative path of execution. The action is conditionally executed because it is performed only when a certain condition is true. 2. Using the IF statement will be the way to go because it is a dual alternative decision structure. 3. The case structure would be the most straightforward to use. 4. The and operator takes two Boolean expressions as operands and creates a compound Boolean expression that is true only when both sub-expressions are true. 5. The OR operator takes two Boolean expressions as operands and create a compound Boolean expression that is true when either of the sub-expressions are true. 6. The And operator 7. A flag is a Boolean variable that signals when some conditions exists in the program. Algorithm Workbench 1. If x is > 100 y=20 z=40 End IF 2. If a is < 10 then b=0 c=1 End If 3. If a is <10 b=0 Else If 4. If score is <60 Then Display “Your grade is F.” Else If score is <70 Then Display “Your grade is D.” Else If score is< 80 Then Display “Your grade is C.” Else If score is <90 Then Display “Your grade is B.” Else Display “Your grade is A.” End If End If End If End If 5. Main Mod If (amount1>10) AND (amount2 <100) Then If amount1>amount2 Then Display “Amount 1 is greater than Amount 2” Else If amount2>...
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...Shape class
/** * This is a class that represent any shape. This is the superclass of all shapes. * @author yklam2 * */ public class Shape { private boolean canvas[][]; private int width; private int height; /** * Create an empty shape. */ public Shape() { this(0, 0); } /** * Create a shape with a specific width and height. * @param width The width of this shape. * @param height The height of this shape. */ protected Shape(int width, int height) { this.width = width; this.height = height; canvas = new boolean[height][width]; } /** * Set a pixel * @param row The row of the pixel. * @param column The column of the pixel. */ protected void setPixel(int row, int column) { if(row >=0 && row < height && column >=0 && column < width) canvas[row][column] = true; } /** * Clear a pixel * @param row The row of the pixel. * @param column The column of the pixel. */ protected void clearPixel(int row, int column) { if(row >=0 && row < height && column >=0 && column < width) canvas[row][column] = false; } /** * Get the area of this shape. Area is the number of pixel set in this * @return The area. */ public int getArea() { int area = 0;
shape.
for(boolean [] row: canvas) for(boolean pixel: row) if(pixel) ++area; } return area;
/* (non-Javadoc) * @see java.lang.Object#toString() */ public String toString() { String drawing = ""; for(boolean [] row: canvas) { if(drawing.length() > 0) //...
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...1. The diagram shows a trapezium. The lengths of three of the sides of the trapezium are x – 5, x + 2 and x + 6. All measurements are given in centimeters. The area of the trapezium is 36 cm2. a. Show that x2 – x – 56 = 0 Trapezium Area = ½ (Sum of parallel sides) high 36 = ½ (x+2+x+6) (x-5) 36 = ½ (2x+8) (x-5) …………….. Multiply by 2 72= (2x+8) (x-5) ………………... Expand 72= 2x2-10x+8x-40 2x2-2x-112= 0……………..……... Divide by 2 x2-x-56= 0 b. Find the length of the shortest side of the trapezium. x2-x-56=0 ………………..……... factorize (x-8) (x+7) = 0 Either x-8 = 0 OR x+7 = 0 x = 8 accept x = -7 Reject x-5 is the shortest side and it equals to (8-5=3 cm) 2. The diagram shows a 6-sided shape. All the corners are right angles. All the measurements are given in centimeters. The area of the shape is 85 cm2. Hence, work out the length of the shortest side of the 6-sided shape. Area of rectangular 1= 3x (2x-7) = 6x2-21x Area of rectangular 1= x (3x+4) = 3x2+4x Area of shape = area of rectangular 1 + area of rectangular 2 85 = 6x2-21x + 3x2+4x 9x2-17x-85 = 0 ………………….. Solve using the formula x= 4.159 accept x= -2.27 reject 3. We are going to fence in a rectangular field and we know that for some reason we want the field to have an enclosed area of 75 ft2. We also know that we want the width of the field to be 3...
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...to the personality of your own version of the design. A Brief Course Outline. We might break this up differently once we hit the coding phase, but this should give you a good idea of where we're heading with this series: • The Design Phase • Session 1: Laying The Groundwork and Designing the Homepage • Session 2: Designing the Support Pages (Available Next Week) • The Coding Phase • Session 3: Slicing and XTHML Coding (Available Soon) • Session 4: Convert To a Wordpress Theme (Available Soon) Resources Used For This Project You can use your own resources if you'd like, but here's the full list of the images and icons that I've used in the tutorial: • Images - Lil Rhody Dan, Flickr • Merry Christmas (photo)- from PSDTuts flickr group • Social Icons - wefunction • Twitter Bird - webtreats • Use these values for text colors- Heading color: 0f5193; Text Color: 7c7c7c; Link color: eaa000 Let's Get Started: Day One of the Design Phase So, without further delay, let’s start on the...
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... Example: What is the area of this triangle? Height = h = 12 Base = b = 20 Area = ½ × b × h = ½ × 20 × 12 = 120 Volume of Rectangular Figures The volume of a rectangular prism is the length on the side times the width times the height. Example: What is the volume of the rectangular prism with the dimension shown below? Use the formula for the volume of a cylinder as shown below. Volume= (2) (5) (3) = 30 Area of Irregular Figures Without symmetry, even shape, formal arrangement It may seem easy to find the area of a rectangle, but what if the figure has more than 4 sides? . The area of the first rectangle is 72 square centimeters and the area of the second rectangle is 50 square centimeters. Together there are 72 + 50 = 122 square centimeters. Therefore, the area of the entire figure is 122 square centimeters. Surface Area of Rectangular Figures Surface area is the sum of the areas of all the surfaces of a 3 – Dimensional figure. 7 m 7 m 1 m 1 m 12m 12m S.A. = 2(1 x 7 + 12 x 7 + 12 x 1) S.A. = 2 (7 + 84 + 12) S.A. = 2 (103) S.A. = 206 Determining if two ratios are proportion If the product of the means equals the product of the extremes, then the two ratios form a true proportion. In less methyl way, cross multiply and if you get the same number both times, it is a true proportion. The top number of one ratio times the bottom number of the other. Example 5 x 18 = 90 10 x 8 = 80 not proportion. For 8/24...
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... | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | 1. (a) Diagram 1.1 shows points P and Q drawn on a Cartesian plane. Transformation T is the translation . Transformation R is a clockwise rotation of about the centre Q. State the coordinates of the image of point P under each of the following transformations: (i) T2 (ii) TR [4 marks] (b) Diagram 1.2 shows two hexagons, EFGHJK and PQREST drawn on square grids. | | | | | | | | | | | P Q R S T E F G H J K Diagram 1.2 | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | | (i) PQREST is the image of EFGHJK under the combined transformation WV. Describe in full, the transformation: (a) V (b) W (ii) It is given that EFGHJK represents a region of area 36 cm2 . Calculate the area, in cm2, of the region represented by the shaded region. [8 marks] Answers 1 (a) (i) (3,5) (1,8) (ii) (0.1) ( (b)(i) (a) Reflection in the...
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...To find the surface area of a cylinder you must first make a net of the object. The formula for finding the surface area of a cylinder is S= 2B+Ch. When you have the net made you have to find the area of all of the different parts of the cylinder. To find the area of the two bases which are circles you must use the formula 2x3.14xradius squared. You must fill in the measurements in the areas needed so it looks like this 2x3.14x25. Once you have that figured out you end up with 157 cm. The next step is to find the area of the rectangle that wraps around the two bases. This formula is 3.14xdxh and when we plug our numbers in it looks like 3.14x10x15. When you complete this problem you end up with 471 cm. Now finally you have to add these two integers and then that is your surface area so this cylinder’s area would be 628 cm squared. To find the surface area of a triangular prism you must first make a net of the object. A net is like “ironing” the object flat. The formula for finding the surface area of a triangular prism is S=2B+Ph. When you have the net made you have to find the area of all the different parts of the prism. To find the area of the two bases you have to multiply ½ bxh. When we plug in our integers it’ll look like this ½ 12x8 which equals 48 which we then multiply by two to get 96. To find the perimeter you must add all the sides of the base which would look like this 10+10+12. That will equal 32 which we multiply by the height which is seven to get 224 in...
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...Area of a Square The area of a square is given by the formula: Width × Height For example………… Calculating the Area of a Square The area of a square can be found by multiplying the base times itself. This is similar to the area of a rectangle but the base is the same length as the height. If a square has a base of length 6 inches its area is 6 6=36 square inches Calculating the Area of a compound shape Calculating the area of a compound shape is the same as calculating the area of an ordinary shape. For example with this shape you can see its made out of two shapes therefore you can separate them into two squares like this. Then you work it out using the same formulas in both squares and then adding the two numbers up , remembering to add the cm2 at the end of it. Common mistakes made: All length and heights are added rather then width height, calculating the perimeter instead. Area of a Circle The area of a circle is given by the formula: Area of circle= π×7×7= For example………… 7cm Calculating the Area of a compound shape 0.75 × 0.75 = 56.25 ...
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...Anthony Harrison Prof. Carol Marion ENG112-FJT12 11/1/11 Not All Rhombi are Squares: The Nature of Sport I am not a student of mathematics, but there is a maxim that has always intrigued me for some reason. The rhombus is a parallelogram, the perfect image of a kite. Its defining characteristics - four-sided figure with parallel and equal sides - are those which we immediately associate with the square. The square, however, is special. While it is indeed a rhombus, it has a certain distinction: the corners are all composed of right angles. Therefore, every square is a rhombus, but not all rhombi are squares. When I was a kid, my sister and I would always argue. One of the many topics fought over was whether or not she, as a ballet dancer, was an athlete. While I argued that she was an athlete, she remained vigilantly contrarian, stating that ballet was an art, not a sport. I couldn’t disagree with her counter, so she decided herself the winner, as always in everything. There are many arguments over what is and isn’t a sport. Cheerleading, fishing, auto racing, and golf are all bantered about in these kinds of discussions. However, just as the square is a very special rhombus, there is a certain distinction which distinguishes the sportsman from the athlete. While many activities require a great amount of athleticism, many cannot be called sports because of one thing: strategy. It is the major root of sport that differentiates a competitive game from...
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