Real numbers are extremely useful in everyday life. That is probably one of the main reasons we all learn how to count, add and subtract from a very young age. Amina has made a project on real numbers, where she finely explained the applicability of exponential laws and divisibility conditions on real numbers. She also included some assessment questions at the end of her project as listed below, Answer them: A) 73 .93 = B) am/a n = C) 64(1/2) = D) a(p-q) = E) (a-b)2 =
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(i) True: Real numbers are any number which can we think. Thus, every irrational number is a real number.
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Here is my answer
I Hope the answer is clear for you
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