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What is the best classification for 0.4?

integer, rational number, and real number


Which subset of rational numbers best describes the number of coins in a jar?

The set of non-negative integers.


What is .93333333333 as a fraction?

0.93333333333 is already a fraction. It is a fraction in decimal form rather than in the form of a ratio. However, that does not stop it being a fraction. The equivalent fraction, in rational form, is 93333333333/100000000000.


What is schematic diagram of real numbers and its subset?

It is not possible, on Answers.com to give a schematic diagram. However, the following should provide the necessary information.Real Numbers (R): can be divided into Rational numbers and Irrational numbers. Rational numbers are those that can be expressed as a ratio of two integers, the second of which is not zero. An irrational number is a real number that cannot be so expressed.Irrational Numbers: Some irrational numbers are transcendental numbers. These are numbers that are not algebraic. That is, they are not roots of any polynomial equation with rational coefficients. Most notable transcendental numbers are pi and e, but so are the values of the trigonometric ratios for most angles. A list of numbers proven to be transcendental and suspected of being so is given in a link. The rest are "ordinary" or algebraic irrational numbers.Rational Numbers (Q): Rational numbers can be divided into integers and other rationals. The "other" are rational numbers whose fractional part is non-zero.Integers (Z): The main subsets of integers are the counting numbers and the rest. Mathematicians are not agreed on te definition of these two subsets: specifically, there is a question about the status of 0. Some consider 0 to be a counting number, others don't. Symbolically, it is probably best to use Z+ for the set of positive integers excluding 0, and Z0 for positive integers including 0 (or the set of non-negative integers). There are also the complimentary sets - of negative integers including 0, and not including 0.


Does an irrational number have to go on forever?

Yes. Any number with a decimal representation that terminates or repeats must be a rational number. If it terminates, it's obviously rational. For example, 0.12345 is clearly 12345/100000, and the same is true for any other decimal; simply multiply it by a power of ten large enough to convert it to an integer, and then for the fraction put that integer over that power of ten. Repeating is a little trickier; it may be best to illustrate with a couple of examples. Take the decimal 0.3333.... This multiplied by ten is 3.333...., and subtracting the original number obviously gives 3 exactly, so 10x - 1x = 9x = 3; x = 3/9 which reduces to 1/3. If it repeats in an alternating sequence (0.545454...) it's necessary to use a larger power of ten: 100x - 1x = 99x = 54; x = 54/99 = 6/11. One or the other of these can be done for any terminating or repeating decimal expansion, therefore they must be rational.

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2 Explain any two models of decision-making process Which model best characterizes your organizations or an organization you are familiar with decision process cite examples to justify your answer?

The two methods are rational model and non-rational models. Rational models requires managers to use a four-stage sequence in making decisions. Non-rational models try to focus on how decisions should be made. Pharmaceutical companies preferÊnon -rational models because they assume that decision making is uncertain.


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Is lost frequency a band?

Assuming you mean 'Lost Frequencies' - It's the stage-name of Felix Safran De Laet - a Belgian DJ & music producer... best known for his singles 'Are you with me' (2014) & 'Reality' (2015).


What is Joey Negro's claim to fame?

Joey Negro is the stage name for the British DJ and music producer Dave Lee. Joey Negro is best known for producing some of the music for the film "American Beauty".


Which lens is best for eye laser operation?

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