in a random sample of size 20. (The numbers are rounded down to the second decimal place). (a) 0.13 (b) 0.90 (c) 0.73 (d)
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CIT 365 – Assignment # 4 – Intermediate queries (1 table) Some important notes 1. When you are finished working with SQLPlus‚ type the following: Commit; Exit; This will permanently save your work 2. It is STRONGLY suggested that you do your scratch work on Notepad or Textpad. 3. For each question‚ show the question‚ the SQL statement‚ and the result. SELECT AVG (T1) FROM Student; SELECT (T1+T2+T3)/3 FROM Student; Assignment 4 1. Create an Oracle table for the following
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Midterm Exam_MATH302 Question 1 of 25 0.0/ 1.0 Points Which of the following statistics is not a measure of central location? A.Interquartile range (CORRECT) B.Median C.Mode D.Mean Question 2 of 25 1.0/ 1.0 Points If events A and B are mutually exclusive‚ then the probability of both events occurring simultaneously is equal to A.0.0 (CORRECT) B.1.0 C.0.5 D.any value between 0.5 and 1.0 Question 3 of 25 1.0/ 1.0 Points The table below shows the preferences for elective
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winter which is 18. 55 x 18 = $990.00 dollars is the total price for the fans in the winter before the discount Next we need to apply the 20% discount to the selling price. So as we start this process the first step is to convert the 20% into decimal format by dividing by 100; 20 / 100 = 0.20 Then we multiply the total price of the fans in the winter which is $990 by the 0.20 to find the discount amount. 990 x 0.20 = $198 dollars is the discount amount To find the final selling price
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© CBSEPracticalSkills.com 1 Edulabz International REAL NUMBERS Exercise 1.1 Q.1. Use Euclid’s division algorithm to find the HCF of: (i) 135 and 225 (ii) 196 and 38220 (iii) 867 and 255 Solution. (i) In 135 and 225‚ 225 is larger integer. Using Euclid’s division algorithm‚ [Where 135 is divisor‚ 90 is remainder] 225 = 135 × 1 + 90 Since‚ remainder 90 ≠ 0 ‚ by applying Eudid’s division algorithm to 135 and 90 ∴ 135 = 90 × 1 + 45 Again since‚ remainder 45 ≠ 0 ‚ by applying
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simple interest? (in years correct to two decimal places) Q2: Calculate the present value of $10‚000 due to be paid 3 years from now. The interest rate to use in the calculation is i4 40% Q3: Calculate the present value of $10‚000 due to be paid 3 years from now. The interest rate to use in the calculation is i2 40% Q4: If compound interest is charged at 2.0% per month‚ what is the effective annual rate of interest (as a percentage correct to two decimal places)? Q5: How long (i
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floor) that should be used in the lower of cost or market computation for skis; (Round answers to 2 decimal places‚ e.g. 20.25.) b). the cost amount that should be used in the lower of cost or market comparison of boots; (Round answer to 2 decimal places‚ e.g. 20.25.) c). the market amount that should be used to value parkas on the basis of the lower of cost or market. (Round answer to 2 decimal places‚ e.g. 20.25.) Question 3 Matlock Company uses a perpetual inventory system. Its beginning
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7/31/2014 Objectives • • Chapter 5 • • • Menus‚ Common Dialog Boxes‚ Sub Procedures‚ and Function Procedures McGraw-Hill 5-2 Copyr ight © 2011 by The McGraw-Hill Companies‚ Inc. All Rights Reserved. Defining Menus (1 of 2) Menus • • Menu Bar • Contains menus which drop down to display list of menu items – Can be used in place of or in addition to buttons • • Create menus and submenus for program control. Display and use the Window s common dialog boxes. Create context menus for controls
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instrument; its accuracy is 0.05mm. It can show measurements up to two decimal places in millimeters. It has main scale‚ which shows whole numbers and the vernier scale which gives decimal values. The vernier is capable of measuring the outer and inner dimensions including the depth. A micrometer caliper uses a calibrated screw for measurement‚ rather than a slide which the vernier caliper uses. . It can show measurements up to three decimal places in millimeters. It also has a main scale like the vernier
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numbers you studied in Class IX‚ such as 2 ‚ 3 and 5 . Second‚ we apply this theorem to explore when exactly the decimal p expansion of a rational number‚ say (q ≠ 0) ‚ is terminating and when it is nonq terminating repeating. We do so by looking at the prime factorisation of the denominator q of p . You will see that the prime factorisation of q will completely reveal the nature q of the decimal expansion of p . q So let us begin our exploration. 2 MATHEMATICS 1.2 Euclid’s
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