Problem 308 Use the definition of division to justify that 120 ÷ 40 = 3. Solution 120 ÷ 40 = 3 because 3 x 40 = 120
Month: April 2014
Problem 307
Problem 307 Use addition to justify that 123 > 85. Solution 123 > 85 since 123 = 85+38 so 123 > 85 is true
Problem 306
Problem 306 Use expanded notation to describe the value of 1,045. Solution (1045) b=1 × b3 + 0 × b2 + 4 × b1 + 5 × b0
Problem 305
Problem 305 For each of the following action, write a word problem that can be solved with the equation 85 – 62 = n: a. Taking away one length from…
Problem 304
Problem 304 For sets U = (0, 1, 2, 3, 5, 6, 7, 8, 9, 10, 11, 12) A = {2, 3, 5, 6}, B = {3, 4}, and C…
Problem 303
Problem 303 Express the quantity 184 as the equivalent numeral in each base given. a. Base five b. Base two Solution a. (1214)5 b. (10111000)2
Problem 302
Problem 302 Translate Hindu-Arabic numerals 100,66,247, and 180 into the equivalent Egyptian, Babylonian, Roman, and Mayan numerals.(Hint: Make a table and record your answers in it.) Solution
Problem 301
Problem 301 Find the representation of the number 256 in the following bases: a. Base six b. Base twelve c. Base two Solution a. (1104)6 b. (194)12 c. (100000000)2…
Problem 300
Problem 300 Write the number of objects as a a. Base-ten numeral. b. Base –two numeral. c. Base-five numeral. Solution a. 14 b. (1110)2 c. (24)5
Problem 299
Problem 299 The product 12 x 16 can be found by thinking, (10 +2) x 6 = (10 x 6 ) + (2 x 6) = 60 + 12 =…
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