相关知识点: 试题来源: 解析 (a) rational (b) rational (c) irrational (d) rational (e) rational (f) rational(g) irrational (h) rational (i) rational 反馈 收藏
(i)Here, = 1.4142134...This is a non-terminating, non-recurring decimal.So, 2 is an irrational number.(ii)This is a terminating decimal.So,0.5 is a rational number.(iii)=0.6666.This is a non-terminating recurring decimal. So, it is a rational number(iv)=7.As the square root of ...
Are irrational numbers whole numbers? Are imaginary numbers rational? Is 0.8 a real number, rational number, whole number, integer, or irrational number? Are irrational numbers integers? Is the number 65.4349224 rational or irrational? Can the sum of two irrational numbers be rational?
Step by step video, text & image solution for Examine whether of the following numbers are rational or irrational . (i) 3 + sqrt(3)" " (ii) sqrt(7)-2 " " (iii)""^(3)sqrt(5) xx ""^(3)sqrt(25) sqrt(7) xx sqrt(343)" " (v)sqrt((13)/(117))" " (vi)sqrt(8) xx ...
Examine, whether the following numbers are rational or irrational: (i)0.3796(ii)7.478478...(iii)1.101001000100001 View Solution Free Ncert Solutions English Medium NCERT Solutions NCERT Solutions for Class 12 English Medium NCERT Solutions for Class 11 English Medium NCERT ...
Managers can make decisions that are rational, nonrational, or irrational, with rational decisions characterized by conscious analysis, nonrational decisions being intuitive and judgmental, and irrational decisions often influenced by emotions or deviating from rational choices. ()A.对B.错 相关知识点: ...
1. State whether the following numbers are rational or irrational:a) 1.5 b)√{7} c) 0.7d) 0.73 e)$$ \sqrt { 1 2 1 } $$ f)π 相关知识点: 试题来源: 解析 a) Rationalb) Irrationalc) Rationald) Rationale) Rationalf) Irrational ...
and AI – ur-rational calculators – rather than other types of humans gaining the top dog slot nowadays. AsI’ve writtenin the economic methodology context, it’s odd that computers and also creatures from rats to pigeons to fungi are seen as rational calculators whereas humans are irrational...
there are infinitely many positive rational and irrational numbers smaller than .0001. Try .00001. Or how about π/100000.
How rational are your decisions? Find out at the Predictably Irrational web siteDiane J. Levin