1. True or false? a) 6 | 24 b) 7 | 32 c) 12 | 132 d) n | 02. Find a) 60 DIV 8 b) 50 MOD 7 c) 440 MOD 223. Use algorithm 1.2.1 to determine if the number given is prime a ) 21 b) 114. Use algorithm 1.2.3 in problem 3 above.5. Write the prime factorization for a) 24 b) 35 c) 108Convert the following logarithm expressions to exponential expressions and vice versa: a) b) = 9 c) = 125 d) = yUse Algorithm 1.2.5 on p. 19 to find the GCD of:a) 196 and 56 b) 112 and 284 c) 1296 and 85Find the absolute error and the relative error when:a) writing 8/3 as a decimal rounded to the tenthsWrite the following as repeating decimals:a) 1/6 b) 3/8 c) 2/7Convert the following to base 10:a) 10110 {2} b) 3102 {5} c) .0111 {2}Convert the following numbers to the indicated base:a) 112 {10} to base 2 b) 312 {10} to base 6Convert the following numbers to the base indicated. If necessary, give an approximation after 5 base digits are found:a) . 7236 {10} to base 2 b) . 8 {10} to base 8

Answered: True or false? a) 6 | 24 b) 7…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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1. True or false? a) 6 | 24 b) 7 | 32 c) 12 | 132 d) n | 0

2. Find a) 60 DIV 8 b) 50 MOD 7 c) 440 MOD 22

3. Use algorithm 1.2.1 to determine if the number given is prime a ) 21 b) 11

4. Use algorithm 1.2.3 in problem 3 above.

5. Write the prime factorization for a) 24 b) 35 c) 108

Convert the following logarithm expressions to exponential expressions and vice versa:
a) b) = 9 c) = 125 d) = y
Use Algorithm 1.2.5 on p. 19 to find the GCD of:
a) 196 and 56 b) 112 and 284 c) 1296 and 85
Find the absolute error and the relative error when:
a) writing 8/3 as a decimal rounded to the tenths
Write the following as repeating decimals:
a) 1/6 b) 3/8 c) 2/7
Convert the following to base 10:
a) 10110 {2} b) 3102 {5} c) .0111 {2}
Convert the following numbers to the indicated base:
a) 112 {10} to base 2 b) 312 {10} to base 6
Convert the following numbers to the base indicated. If necessary, give an approximation after 5 base digits are found:
a) . 7236 {10} to base 2 b) . 8 {10} to base 8

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