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  1. Question #8a781 - Socratic

    Real numbers are all rational and irrational numbers that exist on the number line. There are infinitely many real numbers, so instead …

  2. Question #df0fb + Example - Socratic

    See an explanation below: All rational numbers are real numbers. However, all real numbers are not rational numbers. For example: …

  3. What irrational numbers are rational? - Socratic

    None By definition an irrational number is not rational. Rational numbers are real numbers that are expressible in the form p/q for …

  4. Question #4c938 - Socratic

    Now, we can take logs of both sides: #Log ( (2/3)^ (-x))=Log (-100/27)# Log of a negative number is undefined. There is no solution …

  5. Question #b8278 - Socratic

    Basically the same as we do with the real numbers. Perhaps if we rewrite this as: (3+2i)* (1-3i) then we mulitply 3 from the first …

  6. Question #fcfb5 - Socratic

    Explanation: #f (x)# = # (sqrt (x+1))/ (x^2-9)# Here, considering denominator, # (x^2-9) # which becomes zero when #x=+-3# leads …

  7. How do you find the domain and range of g(t) = 5t? | Socratic

    See explanation. Domain The domain is the largest subset of real numbers RR for which the function is defined. To find it we have to …

  8. How do you add #-5+2# using the numberline? - Socratic

    -3 Assume zero is in the middle of the numberline All numbers to the left of zero are negative All numbers to the right of zero are …

  9. Question #f2684 - Socratic

    a=1, b=4, c=1 assuming that a,b,c in RR Assume that all terms of the equation to be real numbers. This problem has many sqrt …

  10. Question #11ebf - Socratic

    1 So we know that on the real numbers, sin and cos are bounded. This means that -1<=cos (x)<=1 and -1<=sin (x)<=1 AA x in RR …