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Such a number would have to be rational, however, because it is with rational numbers only that we have computational procedures. Evaluate the following. Please make a donation to keep TheMathPage online. Irrational numbers have non-terminating decimals. So in this question basically we need to tell which number produces a rational number When added to one x 5. Buying Insurance Assignment Scenarios. SOLVED: 'Which number produces a rational number when multiplied by 1/5 ? Which number produces a rational number when multiplied by 5 0 A -1.41421356 0 B VT 0 c T 0 D. In the example, 25 is the radicand. Only a rational number can we know and name exactly. Because the only information the decimal point has to offer is its position, the numbers it can designate are limited to powers of 10: 1, 10, 100, etc. When I first look out the window I see a beautiful layer of.

Which Number Produces A Rational Number When Added To 1.5 Million

So here we can say that this is incorrect. Option B is correct. The square root of a number which is not itself a perfect square is irrational, so A cannot be the answer, because the sum would be irrational. For this the rule (a/b)b = a, b ≠ 0 is needed. Determine which numbers are a. natural numbers, b. whole numbers, c. Which number produces a rational number when added to. integers, d. rational numbers, ande. So first option is incorrect because Ap at five plus one x five, basically we are adding a rational number with the rational number, so we will get a rational number.

Which Number Produces A Rational Number When Added To 1/5 Of One

Hi Lil, The answer is yes, but before I illustrate why I am going to quibble with the way you asked the question. A/b - c/d = (ad - bc)/bd. This is not as per the requirement. Accessed November 16, 2005). A Short Account of the History of Mathematics. 02, the second part is missing or obscure, but it is readily supplied or brought to light.

Which Number Produces A Rational Number When Added To 1/5 Of 5

No new factors are introduced and the denominator will never divide into the numerator to give 2—or any whole number. The reason that rational numbers have this flexibility is that they are two-part numbers with one part available for designating the size of the increments and the other for counting them. These are two different ways of representing the same number. It says, for example, that two 1/2s make 1, or twenty 3/20s make 3. We can say that the option is incorrect and correct. Now we are knowing that this is this is a rational number. Theirs was not a place-value system, so the Babylonian method did not suggest itself. Washington, DC: The Mathematical Association of America, 1961. Which number produces a rational number when added to 1/5 of 5. 5 produces another rational number, 0. 252525252525..., as an infinite series of decreasing fractions, like so. Measurement of quantities, whether length, mass, or time, is the most common situation. Learn what a square root is, how to find the square root of perfect squares and imperfect squares, and view examples.

Which Number Produces A Rational Number When Added To 1/5 X

Well, we can go into a bit more detail and write out our repeating decimal, say 0. Hi there, Repeating decimals are considered rational numbers because they can be represented as a ratio of two integers. To keep the sum rational, the addend must also be rational. So first option is incorrect. We still break hours down sexagesimally, and the degree measure of angles as well. Thus the symbol refers to one non-negative number. We have the following theorem: A square number times a square number is itself a square number. In fact, their system was so good that vestiges of it are to be seen today. 57, integral arithmetic yields 10944, and the decimal point rules convert it to 1. Math Central is supported by the University of Regina and The Pacific Institute for the Mathematical Sciences. Is the square root of 15 a rational number? | Homework.Study.com. Course Hero uses AI to attempt to automatically extract content from documents to surface to you and others so you can study better, e. g., in search results, to enrich docs, and more. "The square root of 25 is 5.

Which Number Produces A Rational Number When Added To 1/5 X 3

We say therefore that is an irrational number. If one needs to compute the exact length of either of these, the task is hopeless. Question 1 of 10 2 Points. There is no rational number whose square is 2 or any number that is not a perfect square. The first option isn't right. Which number produces a rational number when added to 1/5 x 3. They did this by extending their system for representing natural numbers, which was already in place. Moving to the B part, B part is -2 x three -2 x three is a rational number if we add one x 5 in it. Learn more about this topic: fromChapter 7 / Lesson 1. The route is Route 11.

Which Number Produces A Rational Number When Added To 1/5 Equals

If one uses a number which is close to π or close to √3, one can obtain a length which is also close. It will be in the form of a fraction in lowest terms. So in a part we have a high number, we have a high number and we know that this is an irrational number. As an integer, 7 needs no second part; as a rational number it does, and the second part is supplied by the obvious relationship 7 7/1. The expansion of a group of digits isn't repeating. The first option is wrong because we are adding a rational number with the rational number and we will get a rational number. The numbers π, √2, i, and √5 are not rational because none of them can be written as the ratio of two integers. Theirs was a base-60 system, and the extension they made was similar to the one we currently use with our decimal system. SOLVED: 'Which number produces a rational number when added to 1/5? 1.1.3 Qukz:Rational and Irrational Numbers Question 1 of 10 2 Points Which number produces a rational number when added to 5 0 A * 0 B. 3 0 C. VTT D 441,41221356. This preview shows page 1 - 2 out of 3 pages. A) 1(b) 0(c) 5(d) 100.

New York: CRC Press, 1998. So, no matter how many rational points are plotted on a number line, none of them will ever land on √2, or on any of the countless other irrational numbers.