Pascal's Triangle Version 2The Pascal triangle can be used to compute the coefficients of the terms in the expansion(a + b)". For example, (a + b)? = a? + 2ab + b? where 1, 2, and 1 are coefficients. Write a Cprogram that creates a two-dimensional matrix a representing the Pascal triangle of size n. Forexample, a Pascal triangle of size 10 is shown below: Enter number of rows: 101121123211234321123454321123456543211234567654321123456787654321123456789876543212345678910987654321

Algorithm: Start Read no.of rows n Iterate through the loop from i=0 to i=n-1(outer loop) Iterate…

Answered: Enter number of rows: 10 1 121 12321…

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Draw a Crow's feet ERD using the following information.
mov r0, # 6Ah mov psw, # 00h 018 ric a 180100564-871598836 598836 b190100564871598836. 71598830 The final value of b190100567 1598836 2871698836 The accumulator's final value is not twice the 22h. 598636 00100504-9815883
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//Conversions. All numbers are 64-bit floats Convert to 23 3/7 IEEE format Convert 49.8125 to IEEE.
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Find the check digits for the following ISBN-13s: 978 0 385 50422 __ 978 8 422 69156 __
x1 x2 x3 x4 31 423 62 100 32 422 64 100 33 421 NA 150 34 420 68 150 35 419 70 150 36 418 72 150 37 417 74 150 38 416 76 150 39 415 78 150 40 414 80 200 41 413 82 200 42 412 84 200 43 411 86 200 44 410 88 200 45 409 90 200 46 408 92 250 47 407 94 250 48 406 96 250 49 405 98 250 50 404 100 250 51 403 102 250 52 402 104 250 53 401 106 250 54 400 108 250 55 399 110 250 56 398 112 250 57 397 114 250 58 396 116 250 59 395 118 250 60 394 120 250 61 393 122 250 62 392 124 250 63 391 126 250 64 390 128 250 65 389 130 250 66 388 132 300 67 387 134 300 68 386 136 300 69 385 138 300 70 384 140 300 71 383 142 300 72 NA…
Add directly the followinghexadecimal numbers:(a) 1816 + 3416 (b) 3F16 + 2A16 Subtract the following numbershexadecimals:(a) 7516 − 2116 (b) 9416 − 5C16
10100101.0111011, =
Please show the step-by-step result I need it ASAP please
Having the following rdd that contains:('37.1242586781', '-119.424203758')('37.7374074392', '-121.790061298')('45.0929780547', '-117.473248072')('34.9786739919', '-111.700983823')('35.8736386531', '-120.421476019')('34.0912863966', '-118.144076285')('35.6720438532', '-120.416438975')('36.284116521', '-119.030325609')('44.4092246446', '-122.891970809')('38.4770167448', '-122.296973442')('38.4296857989', '-121.418135072')('37.3822266494', '-122.016158235') Implement an iterative algorithm (k-means) in Spark to calculate k-means fora set of points that are in a file(rdd), a k-means algorithm in python. Do not use use K-means in MLib of Spark to solve the problem. Follow this pattern: 1. Choose k = 5 random points as starting centers2. Find all points closest to each center (use groupByKey or reduceByKey)3. Find the new center (mean) of each cluster4. If the centers changed by more than convergeDist (e.g.convergeDist = 0.1), iterate again starting from step 2;otherwise, terminate For…

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Enter number of rows: 10 1 121 12321 1234321 123454321 12345654321 1234567654321 123456787654321 12345678987654321 2345678910987654321