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    discrete mathematics

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    Title #1: Primadona 50% and 30% sale Description: 5 items (Shoes‚ Dress‚ T-shirt‚ Bags‚ Accessories) has 50% sales off. Input the Product Code‚ the Original Price‚ the Quantity of the Product that you will buy then the program will show the Product Description and the Discounted Price. Product Description Product Code Original Price Shoes S or s 1‚500 Dress D or d 550 T-shirt T or t 230 Bags B or b 1‚200 Accessories

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    Questions on Mathematics

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    F?t_ S trr @) 1. The roots of the equation Lear blan 223-3*+82*5:0 ate zp z‚ artd z‚ Given that zr: 1 + 2i‚ firrd zrand z‚ (s) 72 =- t:Zl- II 4 2. f(x):3cos2x + x-2‚ (a) Show that the equation f(x) : -7t <x < 1T 0 has a root a in the interval 12‚31. (2) (b) Use linear interpolation once on the interval f2‚31to find an approximation to a. Give your answer to 3 decimal places. (3) (c) The equation f(x) : 0 has another root B in the interval [-1‚ 0]. Starting with this interval

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    Mathematics Ii

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    REVISION CHAPTER 1 (from Mid-Semester Exam Sem. II 09/10) 1  2  Given the function : y  2 sin  2x   3  a) Find the i) amplitude ii) period iii) phase shift. . b) Sketch the graph of the function over one period. [6] 2 Find the exact value of the expressions below. Rationalize the denominator where appropriate: a) cot 70   tan 650  csc( 250  ) sec( 110  )   5   19  tan  cos   6   6    4    23  cot   sin    3   6  [5] b)

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    Questions on Mathematics

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    Chapter 3 Problem 60 Page 133 Dividend yield is the annual dividend per share a company pays divided by the current market price per share expressed as a percentage. A sample of 10 large companies provided the following dividend yield data (The Wall Street Journal‚ January 16‚ 2004). Company | Yield % | Company | Yield % | Altria Group | 5.0 | General Motors | 3.7 | American Express | 0.8 | JP Morgan Chase | 3.5 | Caterpillar | 1.8 | McDonald’s | 1.6 | Eastman Kodak | 1.9 | United Technology

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    mathematics in business

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    Question 1 Determine the slope for line 2x+12y-6=0 2x+12y=6 12y=-2x+6 y=-2x/12+6/12 y=-x/6+1/2 ∴m=-1/6 Find the slope of the required line‚ which is "m" (-1/6)("m" )=-1 (m)=6 Now‚ substitute m=6 into equation y=mx+c ‚i.e. y=6x+c. This line passed through point (2‚4). So‚ we substitute x=2‚y=4 into y=6x+c. 4=6(2)+c 4-12=c c=-8 ∴ The equation of the straight line that we are looking for is y=6x-8

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    CURTIN UNIVERSITY Department of Mathematics and Statistics Mathematics 103 MID-SEMESTER TEST Semester 1‚ 2013 INSTRUCTIONS: Answer all questions in the spaces provided. To obtain full marks for a question you must clearly show appropriate working. TIME ALLOWED: TOTAL MARKS: AIDS ALLOWED: 50 minutes. 50 1. 2. Scientific or Graphics Calculator. A4 Sheet of handwritten notes (both sides). Last Name: _______________________________________________________________ Given Name: _________

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    GENDER GAP IN MATHEMATICS 1 The Gender Gap in Mathematics THE GENDER GAP IN MATHEMATICS 2 The Gender Gap in Mathematics     A gender gap is defined by Dictionary.com as the discrepancy in opportunities‚ statuses‚ and attitudes between men and women (2012). According to author Xie of articles “Math Gender Gap Gone In Grade School‚ Persists In College‚” the gender gap in mathematics was substantially

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    promote school improvement (Danielson‚ 2006). The Rice University Mathematics Leadership Institute (RUMLI) was an attempt to develop the great potential of teacher leaders to help advance systemic changes in their schools and districts. The primary purpose of RUMLI was to confront an inability to meet a large‚ persistent‚ and growing demand for guidance in mathematics on many high school campuses. To

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    HOW TO SUCCEED IN MATHEMATICS. Step 1: Hard work trump’s natural talent. As in most everything ‚ the people who are most successful in mathematics are the one who work the hardest ‚ not those with “natural talent’’ in school‚ those who work hard get better grade in mathematics than the ‘’smart’’ students whom just coast .Most aspect of mathematics can only be learnt by hand practice. This holds true whether you want to develop your problem solving abilities or your computational skills. No one

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    Dyscalculia is characterized by specific difficulties with certain types of mathematics‚ and this is what differentiates it from other mathematical learning difficulties. If a child has problems with the four basic types of calculation‚ this will indirectly affect their ability in higher mathematics. If there are difficulties in understanding basic numerical facts‚ more complex calculations will also be affected. It simply takes the person with dyscalculia a much longer time to complete different

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