following syllabus : Mathematics Algebra Sets‚ Relations‚ Functions‚ Elementary Number Theory Including the relation of congruence Modulo‚ Simultaneous linear / quadratic equations‚ Indices‚ Logarithms‚ Arithmetic‚ Geometric and Harmonic progressions‚ Binomial theorem‚ Surds‚ Complex numbers‚ Demoivre’s theorem and its simple application Matrics & Determinants Matrix operations‚ Definition and properties of determinats‚ Cofactors‚ Adjoint‚ Elementry Transformations‚ Rank and inverse of a Matrix
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STUDIESTODAY.COM degree Polynomial Example (a) 1 Linear (b) 2 Quadratic etc. (c) 3 Cubic etc. (d) 4 Biquadratic Classification of polynomials on the basis of no. of terms No. of terms Polynomial & Examples. (i) 1 Monomial - (ii) 2 Binomial - (iii) 3 Trinomial- etc. etc. etc. Constant polynomial : A polynomial containing one term only‚ consisting a constant term is called a constant polynomial the degree of non-zero constant polynomial is zero. Zero polynomial : A polynomial
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“In the eighteenth century‚ Swedish botanist Carolus Linnaeus (1707-78) had brought order to the explosion of knowledge in the organic realm… by arranging plants and animals in the ‘binomial’ system of classification still in use today.” (McClellan‚ 2006‚ p. 325.) It was another 60 years before the birth of Charles Darwin‚ and more still before he began his own research into the theory of evolution. A vast amount of research had been done in the century before Darwin’s birth in the areas of botany
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1. a) Proportion of all acceptable applicants who accept Harrigan’s invitation to enroll 103/178 = 0.5787 = sample mean Binomial distribution Mean = 0.5 = np‚ Standard deviation = {np(1-p)}^0.5 = (0.5*(1-0.5))^0.5 = 0.5 95% confidence intrerval = 0.5787 ± 1.96*0.5/(178)^0.5 =0.5025~0.6521 = 50.25% ~ 65.21% b) less than 330 33/103 = 0.3204 = sample mean 95% confidence interval = 0.3204 ± 1.96*0.5/(103)^0.5 =0.2318~0.4195 = 23.18%~41.95% c) between 330 and 375 d) more than 375 15/103
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Representations 4 Frequency Polygons& Cumulative Frequency Polygons 4 Histograms & Bar Graphs 4 Stem and Leaf plots 4 Box Plots 4 Describing Bivariate Data 4 Scatterplots 4 Pearson’s Correlation 4 Spearman’s Rho 4 Probability 4 Binomial Distribution 4 Assumptions: 5 Subjective Probability 5 Normal Distribution 5 Standard Normal Distribution 5 Sampling Distribution 5 Standard Error of Statistic 5 Central Limit Theorem 5 Area under the Sampling Distribution of the
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over a limited and fixed period of time. Moreover‚ this value increases as time to expiration increases. In the analysis of the stocks chosen‚ theoretical call and put prices were derived using software for options calculations. Specifically the binomial option pricing or “tree method” was calculated using the following parameters: 1) the stock price‚ 2) exercise price 3) historical standard deviations‚ 4) the relevant interest rates and 5) times to expiration. The two time horizons were five and
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Classifying Living Things: The How and Why of the Five Kingdom Classification Suggested Activities While Viewing the Program 1. During the 19th century‚ the two kingdom system was defined more scientifically. What major scientific breakthrough prompted this? 2. What change did optical microscopes bring to the scientific understanding of living organisms? 3. Why did euglena present problems with classification when it was first known about? 4. How did scientists
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protection status in the national park (Taman Negara) and North Sumatra. Description: 1. Classification: Kingdom: Plantae Division: Pinophyta Class: Pinopsida Order: Pinales Family: Podocarpaceae Genus: Podocarpus Species: P. deflexus Binomial Name: Podocarpus deflexus Habitat: 2.1) Ecology: A shrub or small tree of moist montane scrub. Locally dominant in some areas. Elevation from herbarium specimens 1‚590 to 1‚830 m. 3. Geographical Distribution: 3.1) Range
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Yr12 Test Nov 2009. 1. Name:________________________ Let Sn be the sum of the first n terms of an arithmetic sequence‚ whose first three terms are u1‚ u2 and u3. It is known that S1 = 7‚ and S2 = 18. (a) (b) (c) Write down u1. Calculate the common difference of the sequence. Calculate u4. (Total 6 marks) 1 2. A theatre has 20 rows of seats. There are 15 seats in the first row‚ 17 seats in the second row‚ and each successive row of seats has two more seats in it than the previous
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Quantitative Applications in Management & Research ASSIGNMENT PROGRAM: SEMESTER-I Subject Name : Quantitative Applications in Management & Research Permanent Enrollment Number (PEN) : Roll Number (SEN) : Student Name : INSTRUCTIONS a) Students are required to submit all three assignment sets. ASSIGNMENT Assignment A Assignment B Assignment C b) c) d) e) DETAILS Five Subjective Questions Three Subjective Questions + Case Study 40 Objective Questions MARKS 10 10 10 Total weightage given to these
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